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S.93-20
As
amended by Senate
93/04/05
SIMON FRASER UNIVERSITY
?
Office of
the Vice-President, Academic
?
MEMORANDUM
To: ?
Senate ?
From: ?
Dr. J
.
M. Munro
Chair, Senate Committee
on Academic Planning
Subject: ?
University College of the Fraser
?
Date:
?
March 17, 1993
Valley/Simon Fraser University -
B.Sc. Degree Proposal
Action undertaken by the Senate Committee on Undergraduate Studies and the Senate
Committee on Academic Planning (SCAP 93 - 8) gives rise to the following motion:
Motion: ?
"That Senate approve and recommend approval to the Board of Governors as
set forth in S.93 - 20, the proposed University College of the Fraser
Valley/Simon Fraser University B.Sc. Degree Proposal,
subject to adequate
library and laboratory facilities being provided by the University College of
the Fraser Valley to support the program as specified in departmental
recommendations concerning the proposal."
NOTE: The detailed course proposal for SCIENCE 400-3 History and Philosophy of
Science is not available at this time but will be presented to the SELl Senate
for approval at a later date, prior to implementation.
Ik lv
1 %
, -

 
.
SCUS93-7
SIMON FRASER UNIVERSITY
MEMORANDUM
To: R. Heath
?
From: C.H.W. Jones, Dean
Secretary to SCUS
?
Faculty of Science
Subject:
UCFV/SFU
?
Date: March 9, 1993
B.Sc. Degree Proposal
On March 8 1993 the Faculty of Science approved the proposal for
the establishment of a University College of the Fraser Valley/SFU B.Sc.
degree programme (double minors degree). I am now forwarding this
proposal to SCUS for your consideration.
This proposal follows on from the agreement arrived at between
UCFV and SFU for the University College to offer SFU B.A. and B.Sc.
degree programmes. The B.Sc. degree proposal has been developed
by Dr. E.J. Wells (Department of Chemistry) as Director of Science
Programme Liaison with the University College, in collaboration with the
Science faculty at UCFV. Dr. Wells has also worked closely with the
Science Departments here at SFU and in particular with Dr. R.W.
Mathewes (Biosciences), B. Alspach (Mathematics & Statistics) and R.F.
Frindt (Physics), who were assigned by their departments to coordinate
the programme development in each of their disciplines.
Each component of the B.Sc. (double minors) proposal has been
approved by the appropriate Departmental Undergraduate Curriculum
Committee and those considerations included the approval of each of the
specific, new 300 and 400 level courses proposed by UCFV.
The B.Sc. degree programme comprises two minors (and their
lower-level pre-requisites) to be selected from:
Biology
Chemistry
Physics
Mathematics or Mathematics with Statistics.
The Faculty of science Curriculum Committee Committee has
considered and approved the full proposal as has the faculty of Science
as a whole.

 
The motion passed at the Faculty meeting read:
"To approve the University
College of the Fraser Valley
B.Sc. proposed programmes
as outlined
?
in
Paper FSC 3-93
subject ?
to ?
adequate
?
library and
laboratory
facilities
?
being
provided ?
by the University
College of the
Fraser Valley to
support ?
the ?
programme
as specified in
?
Department
recommendations concerning
the proposal"
and we would now propose that SCUS give appropriate
consideration to this proposal.
CM
C.H.W. Jones
CHWJ:rh:Encl.
C. ?
E.J. Wells, Director,
Science Programme Liaison
R.C. Brooke, Chair
Faculty of Science Undergraduate Curriculum Committee
S

 
-1-
17 March 1993
A PROPOSAL FOR THE
.
?
UNWERS1TY COLLEGE OF THE FRASER VALLEY
TO OFFER A
B.Sc.: DOUBLE MINORS
1. INTRODUCTION
The University College of the Fraser Valley (UCFV) B.Sc. program aims to provide a broad
general education with specialization in two areas selected from the natural sciences and
mathematics. The specific requirements of the degree include courses to the level of minors in
a minimum of two disciplines. Initially the list of discipline options will include: Biology,
Chemistry, Mathematics, Mathematics with Statistics and Physics. Over the course of the next
decade it is anticipated that the list of minors areas will expand to include additional options.
Similarly, plans to create major options will be given serious consideration as the program
becomes more established. Future plans also include the mixing of Arts and Science minors
options so that students could complete a B.A. or B.Sc. with double minor in an arts
discipline and a science discipline (i.e., a B.A. in Chemistry and Economics or a B.Sc. in
Psychology and Biology).
The requirements for a minor will include a prescribed set of core and prerequisite courses at
the lower level and a minimum of five courses in each minor at the upper level. An additional
requirement at the upper level will include a fourth year course in the history and philosophy
of science (Science 400). This course is considered as a capstone experience for the students
and will help to establish the unique nature of the UCFV program.
2.
PROGRAM OBJECTIVES
0
?
a. Student Learning Objectives: After completing the four year science degree, the successful
students should be able to:
1.
think critically;
2.
demonstrate a scientific literacy by discussing the unique nature of science - its
development, history and philosophy;
3.
better understand theimportant role science has played and will continue to play in
the development of a healthy, free and vibrant economy;
4.
enumerate the contributions science has made to our society;
5.
make more informed decisions about the important role science will play in the future
of Canada;
6.
use their acquired scientific skills in a manner which makes them successful and
valuable employees;
7.
attain admission to graduate schools by demonstrating the requisite knowledge and
skills needed by these schools.
b. Instructor Objectives: The science instructors of the University College of the Fraser
Valley will strive to:
?
1. provide the highest quality of instruction possible;
2. treat all students, regardless of their gender, race, religion, colour, or creed, with
attention and dedication;

 
-2-
3.
develop techniques which will permit student participation in the decisions which
affect their learning environment;
4.
provide an enriched scientific learning environment through extra curricular and
science related activities, i.e., seminars, films, social gatherings, field trips, etc.;
5.
search out and experiment with alternate
forms
of instructional styles;
6.
provide the students with examples of academic courage and intellectual leadership;
7.
ensure that the educational services being provided to the student are current,
germane, and of the highest calibre.
3.
PROGRAM NAME AND DEGREE TO BE AWARDED
Bachelor of Science: Double Minors
4.
PROSPECTIVE AREAS OF EMPLOYMENT FOR STUDENTS COMPLETING
THE PROGRAM
On completion of the B.Sc. double minors degree students will have a high quality foundation
in science allowing them to pursue a wide variety of careers in business and industry or to
pursue further educational opportunities. Students holding a B.Sc. degree are well placed to
compete for entry level positions such as lab technicians or managerial trainees in firms
requiring a background knowledge in the sciences. The B.Sc. double minors degree in two
teachable subjects is considered excellent preparation for students who intend to pursue
professional qualifications for elementary and secondary teaching. It is also very useful
background for students seeking entry into one or other of the professional schools that
require a good grounding in science as a prerequisite. Students wishing to continue their
studies through to the graduate level with a double minor would, in most cases, be required to
complete additional courses at the undergraduate level as part of a qualifying year or as part of
their graduate program.
5.
IMPLEMENTATION
The program will be implemented over the next three academic years (93/94 -
94/95 - 95/96).
It is anticipated that during the initial stages of implementation the demand for third and fourth
year courses will be low, therefore all of the planned third and fourth year courses will not be
offered until such time as enrolments warrant, possibly by the
95,96
academic year. The
minimum number of required third year courses for each minor will be offered in the 93/94
academic year. The same will be the case for fourth year course offerings in the
94/95
academic year.
Predicted Full Time Student Equivalents and Instructors:
In order to establish a viable and successful degree program, the enrolments in first year
courses must be allowed to increase in the preliminary year 1992/93. The transformation from
a two year college to a four year university college will create an increase in the demand for
our first year courses, and when the 17.7% Grade 12 growth in the UCFV catchment area is
also considered a significant growth in our first year program seems likely. Also, there will be
an increased demand for second year courses, necessitating offering additional sections of
second year, especially in biology and chemistry.

 
-3-
TOTAL NEW INSTRUCTORS REQUIRED:
93/94
94/95
. ?
Biology
1 1
Chemistry
1
1
Physics
1
0
Mathematics
2
1
Computing Science
New lab assistant positions will also be required when new lab sections are offered
6.
ADMISSION TO THE PROGRAM
Students are not officially admitted to the B.Sc. program until they have accumulated
45
credits
which are transferable to SF0, and have a minimum overall grade point average of 2.0 on the
transferable courses. The
45
credits of courses need not be in courses required for the B.Sc.
degree.
All of the lower levels courses offered as part of the B.Sc. program are transferable to all B.C.
universities. Upper levels courses may in some cases be transferred to a university. Students
should consult with the university of their choice concerning possible transfer credit of UCFV
upper levels courses.
7.
ACADEMIC PERFORMANCE STANDARDS
To qualify for the B.Sc. degree a student must maintain a cumulative grade point average of
2.0. In addition, a cumulative grade point average of 2.0 must be maintained in the upper
levels in each minor subject.
8.
FACILITIES
Laboratory resources:
Biology:
2 Labs in Abbotsford, @ 24 students.
1 Small greenhouse in Abbotsford.
1 Animal room in Abbotsford
1 Prep room in Abbotsford.
1 Student project room in Abbotsford.
1 Lab in Chilliwack (shared with Agriculture), @ 24 students.
2 large greenhouses in Chilliwack (mostly used by Agriculture).
1 Prep room in Chilliwack.
Chemistry:
2 Labs in Abbotsford, @ 24 students.
1 Chemical storage room in Abbotsford.
1 Prep room in Abbotsford.
1 Student project room in Abbotsford.
1 Lab in Chilliwack, @ 24 students.
1 Prep room in Chiffiwack.
0

 
4
Physics:
1 Lab in Abbotsford, @ 24 students
1 Prep room in Abbotsford.
1 Student project room in Abbotsford.
1 Lab in Chilliwack, @ 24 students.
Future expansion is in the planning stage. Plans are for 1 additional lab in Biology, Physics,
Chemistry and Computing Science.
Mathematics:
1 Math Centre in Abbotsford with one planned for Chilliwack
Computing Science:
1 lab in each of Abbotsford and Chilliwack with expansion in future plans
9. ADMINISTRATIVE SUPPORT
In the next few years the following Department of Natural Sciences changes are likely to be
needed:
a. The growth of the enrolments in the individual disciplines will necessitate the appointment
of Department Heads in biology, chemistry, and physics.
b.
A Dean (or Associate Dean) of Science will be required to coordinate the Science
Department.
c.
A lab supervisor will be required or maybe a lab coordinator for each of the disciplines.
d. A Program Advisor and Coordinator will be required to counsel and advise students as to
the requirements for graduation.
10. UCFV FACULTY MEMBERS AND SUPPORT STAFF
Facult y
qualifications:
The minimum academic qualification will remain a M.Sc. degree, but a Ph.D. degree is
preferred. However, a M.Sc. degree should qualify any faculty member to teach any of the
courses offered, first to fourth year inclusive, that are within their area of expertise. New
faculty will be selected in consultation with SFIJ; demonstrated superior teaching skills will be
preferred over degrees and research experience.
The minimum qualifications for the Faculty Assistants (lab assistants) will be a B.Sc. degree
in their speciality, or comparable training from an institution such as B.C.LT. It is anticipated
that some of the fourth year labs will require lab assistants with advanced degrees, or
comparable training and experience.
The following is a list of the current faculty and their qualifications:
Biolog y instructors:
Ernest Kroeker, Ph.D., Queens University
Barbara Moon, B.Sc., UBC, PhD (education) in progress SF0.
Henry Speer, Ph.D., Princeton University.
Terry Starr, Ph.D., UBC (one year appointment).
Susan Minaker, M.Sc., Univ Alberta (one year leave replacement appointment).

 
-5 -
Biology lab assistants:
. ?
Gwen Bollerup, M.Sc., SF0 (biol/chem lab assistant).
Brad Whittaker, B.Sc., UBC, M.Sc in progress U. Victoria
Leslie Wood, M.Sc., SF0.
James Salahub, M.Sc., Univ of Alberta (biol/chem lab assistant)
Chemistry
instructors:
Nigel Dance, PhD., Aston in Birmingham, Great Britain.
Arthur Last, Ph.D., Univ. of Essex, Great Britain.
Lillian Martin, Ph.D., SF0
Peter Slade, M.Sc., SF0
Chemistr y
lab assistants:
Gwen Bollerup, M.Sc., SF0 (biol/chem lab assistant).
Gordon von Hollen, B.SC., Alberta
Brad Whittaker, B.Sc., UBC, M.Sc in progress U. Victoria.
Physics instructors:
Tim Cooper, Ph.D., Univ. of Alberta.
George McGuire, M.Sc., Portland
Robert Woodside, Ph.D., McMaster University.
Physics
lab assistants:
Marshal Langtry, B.Sc., UBC
Math instructors:
. ?
Velma Alford, B.A., Univ. of Manitoba.
Jane Cannon, MSTM, Univ of Santa Clara.
Barry Gamer, PhD, Nottingham University, U.K.
Carollyne Guidera, M.Sc., SF0.
Susan Milner, M.Sc., McMaster.
Linda Riva, M.Math, Waterloo.
Gregg Schlitt, PhD, McMaster
Comt)utinz Science instructors
Gregg Buck, B.Comm., Sask.
Elaigh Guidera, Ph.D., SF0
Duncan Jefferies, M.Sc., UBC
Patrick O'Brien, B.Comm., Windsor
Wayne Welsh, Ph.D., UBC
Computing Science lab assistants:
Ben Ling, Electronics DIP, B.C.I.T.

 
-6-
11. PROGRAM STRUCTURE
To be eligible for a B.Sc. a student must satisfactorily complete:
• a minimum of 120 credits of which at least 60 must be completed at University College of
the Fraser Valley.
• a minimum of 30 upper levels credits (numbered 300 and above) as specified by the
double minors.
• additional credits to total
45
credits of upper levels, including Science 400.
a minimum of 12 credits taken in non-science courses including at least 6 credits in
English.
Requirements for a minor:
The specific course requirements for a minor vary in each discipline and are listed below.
General requirements:
All students in the program must take the following core courses:
o Math 111-4 Calculus l
• Math 112-4 Calculus If
• English 105-3 The Reading and Writing of Prose and one additional English course
numbered above 105.
• ?
Science
At least
400-3
one
History
statistics
and
course
Philosophy
appropriate
of
to
Science.**
the selected minors (Physics minor is
excepted).
• At least two computing courses appropriate to the selected minors.
• Two minors selected from the following, each of which requires a minimum of five upper
levels courses:
Biology
Chemistry
Physics
Mathematics or Mathematics with Statistics
**
T
he detailed course proposal for SCIENCE 400-3 History and Philosophy of Science is
not available at this time but will be presented to the SFU Senate for approval at a later
date, prior to implementation.
.
17-j

 
-7-
12. REQUIREMENTS FOR EACH MINOR
. ?
A.
REQUIREMENTS FOR A BIOLOGY
MINOR(*
Denotes new course)
FIRST YEAR COURSES:
At least one of the following two-semester sequences:
Chemistry 111-4 and 112-4 Principles of Chemistry I & II
or
Physics 111-4 and 112-4 Mechanics and Sound/Electricity, Magnetism, and Waves
Plus the following required courses:
Biology 111-4 Introductory Biology I
Biology 112-4 Introductory Biology II
Math 111-4 Calculus l
Math 112-4 Calculus
II
and at least one statistics course selected from the following:
Math 106-3 Statistics I (for biology minors only)
Math 270-4 Introduction to Probability and Statistics
Math 302-4 Analysis of Experimental and Observational Data
least two atrnroved comnutin
Md
English
105-3
The Reading and Writing of Prose
and one additional English course numbered above 105.
.
?
SECOND YEAR COURSES
The following required courses:
Biology 2014 Cell Biology
Prerequisites: Biol 111/112 Introductory Biology
Corequisite: Chem 211 Organic Chemistry
Biology 2024 Cell Biology (with labs)
Prerequisites: Biol 201 Cell Biology
Corequisite: Chem 212 Organic Chemistry
Biology 210-4 Introductory Ecology
Prerequisites: Biol 111/112 Introductory Biology
Biology 220-4 Introductory Genetics (with labs)
Prerequisites: Biol 111/112
UPPER LEVELS COURSES:
The following required course:
Science 400-3 The History and Philosophy of Science
And a minimum of five courses selected from the following:
THIRD YEAR COURSES:
. ?
*Biology 301-4 Anatomy and Physiology of Animals I (with labs)
Prerequisites: Biol. 111/112

 
a
-8-
*Biology 302-4 Anatomy and Physiology of Animals II (with labs)
Prerequisites: Biol 301
*Biology 303-4 Anatomy and Physiology of Plants I (with labs)
?
I
Prerequisites: Biol 111/112
*Biology 304-4 Anatomy and Physiology of Plants
II (with labs)
Prerequisites: Biol 303
FOURTH YEAR COURSES:
*Biology 401-4 Molecular Biology of the Cell I
Prerequisites: Biol 201/202 Cell Biology, Biol 220 Genetics
Biol
305
Biological Chemistry
*Biology 402-4 Molecular Biology of the Cell II
Prerequisites: Biol 401
I
0

 
-9-
B. REQUIREMENTS FOR A CHEMISTRY MINOR
(*Denotes
new courses)
P
1 £'d
Di
IISlfl$J )
*
The following required courses:
Chemistry 111-4 Principles of Chemistry I
Chemistry 112-4 Principles of Chemistry
II
Physics 111-4 Mechanics and Sound
Math 111-4 Calculus I
Math 112-4 Calculus II
Plus one of the following selections:
Biology 111-4 and 112-4 Introductory Biology I & II
or
Physics 112-4 Electricity, Magnetism, and Waves
and at least one statistics course selected from the following:
Math 270-4 Introduction to Probability and Statistics
Math 302-4 Analysis of Experimental and Observational Data
and
English
105-3
The Reading and Writing of Prose
and one additional English course numbered above 105.
SECOND YEAR COURSES:
The following required courses:
Chemistry 211-4 Introductory Organic Chemistry I
Prerequisites: Chem 111/112 or 101/102 with B
Chemistry 212-4 Introductory Organic Chemistry
II
Prerequisites: Chem 211
Chemistry 221-4 Inorganic Chemistry I
Prerequisites: Chem 111/112 or 101/102 with B
Chemistry 222-4 Physical Chemistry I
Prerequisites: Chem 221, Math 211
Math 270-4 Introduction to Probability and Statistics
L

 
- 10 -
UPPER LEVELS COURSES: ?
a
The following required course:
Science 400-3 The History and Philosophy of Science
And a minimum of five courses selected from the following:
THIRD YEAR COURSES:
*Chemistry 311-4 Intermediate Organic Chemistry I
Prerequisites: Chem 211i212 Introductory Organic Chemistry
*Chemistry 312-4 Intermediate Organic Chemistry
II
Prerequisites: Chem 311
*Chemistry 321-4 Intermediate Inorganic Chemistry
Prerequisites: Chem 221
*Chemistry 322-4 Intermediate Physical Chemistry
Prerequisites: Chem 222, Math 211, Phys 111, Phys 112
FOURTH YEAR COURSES:
*Chemistry 421-4 Advanced Inorganic Chemistry
Prerequisites: Chem 321 Intermediate Inorganic
*Chemistry 441-4 Analytical Chemistry/Applied Molecular Spectroscopy
Prerequisites: Any 3 of Chem 211, 212, 221, 222
.
0

 
- 11 -
C. REQUIREMENTS FOR A PHYSICS MINOR
(*Denotes
new courses)
FIRST YEAR COURSES:
The following required courses:
Physics 111-4 Mechanics and Sound
Physics 112-4 Electricity, Magnetism, and Waves
Math 111-4 Calculus I
Math 112-4 Calculus II
Plus at least one of the following two-semester sequences:
Biology 111-4 and 112-4 Introductory Biology I & II
or
Chemistry 111-4 and 112-4 Principles of Chemistry I and II
and
English
105-3
The Reading and Writing of Prose
and one additional English course numbered above
105.
SECOND YEAR COURSES:
Physics 221-4 Vector Mechanics
Prerequisites: Physics 111/112
Corequisites: Math 211 and 221
Physics 222-4 Electricity, Magnetism, and Circuits
Prerequisites: Physics 221
Corequisites: Math 2121213
Physics 231-3 Introductory Thermodynamics
Prerequisites: Physics 111 and Math 111
Physics 252-3 Special Relativity/Quantum Physics
Prerequisites: Physics 111/112 and Math 211
Corequisites: Math 213
All four of the followin g
mathcourses must be taken to comniete the minor:
Math 211-3 Calculus ifi
Math 212-3 Calculus IV
Math 213-3 Differential Equations
Math 221-3 Linear Algebra
The following reuuired course:
Science 400-3 The History and Philosophy of Science
And a minimum of five courses selected from the following:
THIRD YEAR COURSES:
Note: Five of the courses listed below are to be completed in the third and fourth years. Not all
courses will be offered at any given lime.
*physics
311-3 Statistical Physics
?
Prerequisites: Physics 231

 
- 12 -
*Physics 321-3 Advanced Mechanics
Prerequisites: Physics 221.
*
p
hysics 322-3 Advanced Electricity and Magnatism (no lab)
Prerequisites: Physics 222
*physics 351-3 Quantum Mechanics
Prerequisites: Physics 252
Corequisites: Physics 381
*physics 381-3 Mathematical Physics
Prerequisites: Physics 111/112, Math 211,212,213,221
*Physics 382-4 Modem Physics Lab (two 3 hour labs).
Prerequisites: Physics 221/222,252
Corequisites: Physics 332-3
.
0

 
- 13 -
D. REQUIREMENTS FOR A MATH MINOR
(*Denotes
new courses)
. ?
FIRST YEAR COURSES:
At least one of the following two semester courses:
Chemistry 111-4 and 112-4 Principles of Chemistry I & II
• ?
or
Physics 111-4 and 112-4 Mechanics and Sound/Electricity, Magnetism, and Waves
or
Biology 111-4 and 112-4 Introductory Biology I &
II
Plus the following required courses:
Math 111-4 Calculus I
Math 112-4 Calculus II
and at least two anDroved cornoutin2 courses
and
English
105-3
The Reading and Writing of Prose
and one additional English course numbered above
105.
SECOND YEAR:
The following required courses:
Math 211-3 Multivariable Calculus
Math 221-3 Linear Algebra
Math 270-4 Introduction to Probability and Statistics (Calculus based Stats)
And one of:
S ?
Math 212-3 Calculus 1V (Vector Calculus)
Math 213-3 Introduction to Ordinary Differential Equations
Math 214-3 Introduction to Analysis
Math 243-3 Discrete Mathematics
Note: It is recommended that students take the course Math 302-4 Analysis of Observational and Experimental
Data; in order to increase the choice of upper level courses available to the student, Math 302 should be taken
in the second or third years.
UPPER LEVELS COURSES:
The following required course:
Science 400-3 The History and Philosophy of Science
And a minimum of five courses selected from the following:
THIRD AND FOURTH YEAR:
*Math 308-3 Linear Programming
*Math 316-3 Numerical Analysis
*Math 320-3 Advanced Calculus of One Variable
*Math 322-3 Complex Variables
*Math 330-4 Design of Experiments
*Math 343-3 Applied Discrete Mathematics
*Math 350-4 Survey Sampling
*Math 370-4 Methods of Multivariate Statistics
*Math 390-4 Time series & Forecasting
*Math 402-4 Generalized Linear Models and Survival Analysis
*Math 4393 Modem Algebra
(Not all courses will be available every year, but the department will offer sufficient courses
over a two year cycle for students to complete the requirements for a minor in two years.)

 
- 14 -
E. REQUIREMENTS FOR A MATH MINOR WITH STATISTICS OPTION
(*Denotes new courses)
FIRST YEAR COURSES:
?
.
At least one of the following two-semester sequence courses:
Math 111-4 Calculus l and Math 112-4 Calculus ll
or
Math 113-4 Differential Calculus and Math 114-4 Integral Calculus and Linear Method
English
105-3
The Reading and Writing of Prose,
and one additional English course numbered above 105
and at least one of the following two-semester sequences:
Biology 111-4 and 112-4 Introductory Biology I & II
or
Chemistry 111-4 and 112-4 Principles of Chemistry I & II
or
Physics 111-4 and 112-4 Mechanics and Sound/Electricity, Magnetism & Waves
SECOND YEAR COURSES:
The following required courses:
Math 211-3 Calculus ifi (Multivariable Calculus)
Math 221-3 Linear Algebra
Math 270-4 Introduction to Probability & Statistics
Math 302-4 Analysis of Observational and Experimental Data
UPPER LEVELS COURSES:
Science 400-3 History and Philosophy of Science
And a minimum of five courses selected from the following:
THIRD and FOURTH YEAR:
*Math 308-3 Linear Programming
*Math 330-4 Design of Experiments
*Math 350-4 Survey Sampling
*Math 370-4 Methods of Multivariate Statistics
*Math 390-4 Time series & Forecasting
*Math 402-4 Generalized Linear Models and Survival Analysis
(Not
all courses will be available every year, but the department will offer sufficient courses
over a two year cycle for students to complete the requirements for a minor in two years.)
0

 
- 15 -
13. ANTICIPATED UPPER LEVELS COURSE OFFERINGS FOR 1993/94
Fall 1993:
Biol 303-4 Anatomy and Physiology of Plants I
Prerequisites: Biol 111/112
Chem 311-4 Intermediate Organic I
Prerequisites: Chem 211/212 Introductory Organic Chemistry
Phys 381-3 Mathematical Physics
Phys 321-3 Advanced Mechanics (may be offered)
a
Math 214-3 Introduction to Analysis
Math 270-4 Introduction to Probability and Statistics
Math 308-3 Linear Programming
Winter 1994:
Biol 304-4 Anatomy and Physiology of Plants H
Prerequisites: Biol 303
Chem 312-4 Intermediate Organic
II ?
Prerequisites: Chem 311
0
?
Phys 351-3 Quantum Mechanics
Phys 322-3 Advanced Electricity and Magnetism (may be offered)
Math 322-3 Complex Variables
For
Math with Statistics option
Math 302-4 Analysis of Observational and Experimental Data
0

 
O
??
UNIVERSITY COLLEGE OF THE FRASER VALLEY
?
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCES
?
DATE: Fall 1992
Biology
301 ?
Anatomy and Physiology of Animals -
I ?
4
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
The course deals with physiological and anatomical adaptations of select invertebrate animals with
an emphasis on principles of functional morphology. Life histories, feeding and nutrition,
respiration, excretion, reproduction and development will be studied. This course includes one field
trip.
COURSE PREREQUISITES:
Biology 111/112
COURSE COREQUISITES: none
S
HOURS PER TERM
?
Lecture ?
60 hrs
?
Student Directed
FOR EACH
?
laboratory ?
33 hrs
?
Learning ?
hrs
STUDENT ?
Seminar ?
hrs ?
Other - specify:
?
Field Experience ?
12 hrs
?
hrs
TOTAL 105 HItS
UCFV CREDIT []
TRANSFER
UCFV CREDIT
?
NON-CREDIT
[J
NON-TRANSFER
TRANSFER STATUS (Equivalent,
Unassigned, Other Details)
UEC ?
To be determined
SFU ?
For UCFV - SFU B.Sc. in General Science, double minors
UVIC ?
To be determined
Other
____
Ernest
M.
Kroeker, Ph.D.
?
J.D. TUNSTALL Ph.D.
COURSE DESIGNER ?
DEAN OF ACADEMIC STUDIES
W

 
P1!301
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
Page
2
of 4
RELATED COURSES:
none
?
Biology 302, Anatomy & Physiology of
Animals
II
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS: ?
Living Invertebrates, V.
Pearse, J. Pearse, M. Buchsbaum and R. Buchsbaum
Lab manual:
The Invertebrates: Form and Function, I.
and V. Sherman
OBJECTIVES:
To provide a basic understanding of the anatomy and physiology of the invertebrates. Students
should gain an appreciation for invertebrate diversity as well as structure and function relationships
within specific body plans.
ME1'HODS:
Lecture, demonstration, small group practice, discussion, AV materials, use of models and charts,
and lab exercises with at least one field trip.
STUDENT EVALUATION PROCEDURE:
Midterm lecture
25%
Midterm lab
10%
Final lecture
30%
Final lab
20%
Student project
15%
0

 
Page 3 of 4
Biology
301
NAME
&
NUMBER OF COURSE
COURSE CONTENT:
The course will deal with functional anatomy and physiology of the following groups:
Protozoa, Porifera, Cnidaria, Ctenophora, Platyhelminthes, Mollusca, Annelida, Arthropoda and
Echinodermata. Relevant topics including basic body plan, feeding and digestion, reproduction and
development, locomotion, respiration, hormones, and excretion will be discussed.
INSTRUCTOR: ?
TBA
LAB INSTRUCTOR:
TBA
.
L

 
Page of 4'.
Biology 30l
NAME
&
NUMBER OF COURSE
LABORATORY EXPERIMENTS:
1.
Protozoa
2.
Porifera; body plan, skeleton and reproduction
3.
Cnidaria; polyp vs medusa, digestion, circulation, locomotion, skeleton and reproduction
4.
PlatyhelmintheS; anatomy, neuromuscular system, digestion, excretion and reproduction
5.
Aschelminthes; anatomy, cuticle, locomotion, digestion, excretion and reproduction
6.
Annelida; anatomy,locomotion, digestion, circulation and respiration, excretion, nervous system
7.
Mollusca; anatomy, respiration, excretion, digestion, circulation, neuromuscular system,
reproduction and development
S. Echinodermata; anatomy, respiration, digestion, circulation, nervous system, reproduction and
development
9. ProtochordataeS; anatomy, digestion, neuromuscular system, excretion, reproduction and
development
SUPPORTING LAB EqUIPMENT AVAILABJ:
?
Basic lab equipment; microscopes, microscope slide collection, preserved specimens and models,
incubators, centrifuges, waterbaths, glassware, pH meters, oxygen electrodes, and salt water tanks
are available.
SUPPORTING LAB EqUiPMENT TO BE PURCHASEI
?
Special order equipment to be determined.
LIBRARY RESOURCES
BOOKS:
Invertebrate Zoology,
Barnes
The Invertebrates vol.
1-VI,
Hyman
The Principles of Insect Physiology,
Wigglesworth
Limited collection on specific groups;
Protozoan, Insects, Echinoderms, Molluscs, Nematodes, Arthropoda
JOURNALS Archives of Insect Biochemistry and Physiology
Journal of Experimental Biology
general physiology journals listed for Biology 302

 
Ernest
M.
Kroeker, Ph.D.
COURSE DESIGNER
J.D. TUNSTALL Ph.D.?
DEAN OF ACADEMIC STUDIES
.
? UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCES ?
DATE: Fall 1992
Biolo gy
302
?
Anatomy and Ph
y
siology
of Animals - II ?
4
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
Vertebrate organisms will be studied with an emphasis on basic physiological concepts and
structure/function
relationships within the vertebrate body plan.
COURSE PREREQUISITES:
Biology 111/112, Biology 201/202
COURSE COREQUISITES: none
.
HOURS PER TERM
FOR EACH
STUDENT
Lecture
60 hrs
Laboratory
45 hrs
Seminar
hrs
Field Experience
hrs
Student Directed
Learning ?
hrs
Other - specify:
hrs
TOTAL 105 HRS
UCFV
TRANSFER
CREDIT
[I.
UCFV CREDIT []
?
NON-CREDIT
D
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UIBC ?
To be determined
SFU ?
For UCFV - SFU B.Sc. in General Science, double minors
UVIC ?
To be determined
Other
,
6, 'e-

 
,V
?
Biology 302
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
Page 2 of 4
I
RELATED COURSES:
none
?
Biology 301, Anatomy & Physiology of
Animals I
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS: ?
Animal Physiology,
Eckert, Randall and Augustine
plus selected readings for basic histology and reproductive physiology.
Lab manual:
an in-house manual will be developed
OBJECTIVES:
To provide a basic understanding of physiological concepts and the vertebrate body plan. Students
should gain an appreciation for structure and function relationships within specific body plans.
METHODS:
Lecture, demonstration, small group practice, discussion, AV materials, use of models and charts,
and lab exercises.
STUDENT EVALUATION PROCEDURE:
Midterm lecture
25%
Final lecture
35%
Final lab
25%
Student project
15%
.
S

 
F
Page 3 of 4
Biolo gy
302
NAME
&
NUMBER OF COURSE
COURSE CONTENT:
Topics will include:.
• basic physiological concepts
• basic history
• diffusion, colligative properties, osmosis, Donnan Equil.
• membranes
• action potentials and synaptic transmission
• sensory mechanisms
• chemical messengers and regulators
• muscles and movement
• osmoregulation and excretion
• circulation
• gas exchange
• feeding and digestion
• reproduction
INSTRUCTOR: ?
TBA
LAB INSTRUCTOR:
TBA
fl'

 
NUMBER OF COURSE
Page 4of4
LABORATORY EXPERIMENTS:
1.
basic histology (2 labs)
2.
nerve action potentials
3.
skeletal muscle function
4.
smooth muscle function
5.
gas exchange
6.
sensory systems
7.
excretion
8.
reproduction
SUPPORTING LAB EOUIPMENT AVAILABLE:
Basic lab equipment; microscopes, microscope slide collection, preserved specimens and models,
incubators, centrifuges, waterbaths, glassware, pH meters, oxygen electrodes, and salt water tanks
are available.
SUPPORTING LAB E
q
UIPMENT TO BE PURCHASED:
Equipment for nerve and muscle function labs will be required.
LIBRARY RESOURCES:
BOOKS:
The
Life
of Vertebrates,
Young
Functional Anatomy of Vertebrates,
Walker
An Atlas of Histology,
Freeman and Bracegirdle
appropriate supplement for reproductive physiology still being sought
JOURNALS: Annual Review of Physiology
Physiological Zoology
Environmental Physiology
Journal of Comparative Physiology
0

 
AINWenry L.
S p
eer, Ph.D.
OURSE DESIGNER
J.D. TUNSTALL Ph.D.
?
DEAN OF ACADEMIC STUDIES
I
.
?
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCES ?
DATE: Fall 1992
Biolo g y 303 ?
Anatomy and Physiology of Plants- 1 ?
4
NAME
&
NUMBER OF COURSE ?
DESCRIPTIVE TITLE ? UCFV CREDIT
CATALOGUE DESCRIPTION:
A survey of the nonvascular plants. The course will cover the fungi, algae and bryophytes. The life
history, diversity, nutrition, ecology, genetics and phylogeny of the various nonvascular plant
groups will be covered. Laboratory exercises will be used to emphasize aspects of the course.
WM
COURSE PREREQUISITES:
Biology 111/112, Introductory Biology
COURSE COREQUISITES: none
AhHOURS PER TERM
?
Lecture ?
60 hrs ?
Student Directed
FOR EACH
?
Laboratory ?
45 hrs
?
Learning
?
hrs
STUDENT
?
Seminar ?
hrs ?
Other - specify:
V ?
Field Experience ?
hrs
?
hrs
TOTAL 105
HRS
UCFV CREDIT [}
TRANSFER
UCFV CREDIT
fl
?
NON-CREDIT
NON-TRANSFER
TRANSFER STATUS (Equivalent,
Unassigned, Other Details)
UBC ?
To be determined
SFU ?
For UCFV - SFU B.Sc. in General Science, double minors
UVIC ?
To be determined
Other ?
V

 
tay 3 0 3
?
Page
2
of
5
NAME
&
NUMBER OF COURSE
?
I
COURSES FOR WHICH THIS IS
.
A
PREREQUISITE:
Biology 404, Plant Biology
RELATED COURSES:
Biology 304, Anatomy & Physiology of
Plants - Il
Biology 404, Plant Physiology
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS:
NOTE:
We are planning to hire a plant physiologist in the spring of 1993, This person will have
responsibility for the development and teaching of this course. The selection of a particular text will
be left to the discretion of this person.
OBJECTIVES:
This course will provide the student with a basic understanding of the anatomy, physiology,
genetics, and phylogeny of the Phyla commonly referred to as the nonvascular plants.
METHODS:
Lecture, demonstration, small group practice, discussion, AV materials, use of models and charts,
and lab exercises.
STUDENT EVALUATION PROCEDURE:
Midterm exam
30%
Lab assignments
10%
Lab project
10%
Lecture final exam
30%
Lab final exam
20%
S
0
& to

 
Biology 303 ?
Page 3 of S
NAME
&
NUMBER OF COURSE
COURSE CONTENT:
The Fungi: ?
structure and function, diversity, growth and nutrition, genetics, phylogeny, ecology of:
Oomycota, Zygomycota, Deuteromycota, Ascomycota, Basidomycota, Lichens.
The Algae:
?
?
structure and function, diversity, growth and nutrition, genetics, phylogeny, ecology
of:
Cyanobacter, Chiorophyta, Chrysophyta, Pyrrophyta, Euglenophyta, Rhodophyta
Bryophytes:
?
structure and function, diversity, growth and nutrition, genetics, phylogeny, ecology of:
Hepaticopsida, Hornworts, Muscopsida.
INSTRUCTOR:
?
A new instructor (Ph.D.) will be hired in the spring of 1993 to develop and teach
this course.
LAB INSTRUCTOR:
New lab instructors or lab assistants will be hired in the spring of 1993. We
contemplate hiring persons with the competence to do the labs in this course.
.
6 //

 
P' Blob ?
303
Page 4 of S
1.
Identification
of fresh water algae
2. Identification
of marine algae
3. Identif
ication of aquatic fungi
4. Identification
of terrestrial
fungi
S.
Iden
tification of the Bryophytes
6. A study of the ecology of a
fresh
water stream:
a)
The physical aspects:
tem
perature, pH, flow rate, turbidity, etc
b) Water
ch
emistry and BOD
C
)
Periphyton
distribution
and characteristics
d) Streams as echosystems
8.7.
P
The
An
h
otosynthesis
inve
effects
stigation
of
tem
in unicellular
of
perature,
the nutritional
light
algae
intensity,
requ
irements
w
avelength
of some
and
uniincellular
hibitors
algae
on the
Using
rate
defined
of
medium
9.
The isolation,
separation,
and
characterization of the P
hotosynthetic
pigments of algae
QEILNQ
LAB
EQUEMLAVA1LABLE:
EO
Basic lab
eq
uipment such as incubators centrifuges, waterbaths,
glassware,
pH meters, Oxygen
homogenizers,and
electrodes column
balances
and TLC
are
chromatav
ailable
ographic
in Our
apparatus,
present inventory.
gel
electrophoresis
ap
paratus, tissue
TPORTING
Special needs
eq
uipment for the labs in
this
course will have to be ordered and will be determined
by the instructor teaching the course.
0

 
V
i10I03O
?
Page
S of
5
LI
BRAR
Y
RESOURCES
BOOK S:
A Biology of the Algae, Philip Sez
C
hemistry and Biochemistry of Plant
P ' gments , 1 . 1.
Goodwin
Plajit
P
hysiology
R.G.S. Bidwell
Biology of Plants,
Raven, Evert, and Curtis
Botany: an Ecological
App
roach,
Jensen and Salisbury
JO URNAL
.
Annual Review of Plant Physiology
Canadian Journal of Botany
Plant Physiology
Plant Biochemistry
E
.
j3

 
Lecture
60 hrs
Laboratory
45 hrs
Seminar
hi-s
Field Experience
hi-s
Student Directed
Learning ?
hrs
Other - specify:
hrs
TOTAL 105 HRS
HOURS PER TERM
FOR EACH
STUDENT
.
I
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCES ?
DATE: Fall 1992
Biolo
gy
304 ?
Anatomy and
Ph
y sioIov
of Plants-lI ?
4
NAME & NUMBER OF COURSE ?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
A survey of the vascular plants. The course will cover the Psiophyta, Lycophyta, Sphenophyta,
Pterophyta, Gymnosperms, and Angiosperms. The life history, diversity, nutrition, ecology,
genetics and phylogeny of the various vascular plant groups will be covered. Laboratory exercises
will be used to emphasize aspects of the course.
COURSE PREREQUISITES:
Biology 303, Anatomy and Physiology of Plants -.1
COURSE COREQUISrrES: none
UCFV CREDIT
?
UCFV CREDIT ?
[]
NON-CREDIT []
TRANSFER
?
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC ?
To
be determined
SFU ?
For UCFV - SFU B.Sc. in General Science, double minors
UVIC ?
To be determined
Other
Henry
COURSE
L. Speer,
DESIGNER
Ph.D.
??
DEAN
J.
OF
D. TUNSTALL
ACADEMIC
Ph.D.
STUDIES
?
13' to

 
V
Ji1OIO!Y
?
-
_na
.U4
Page
2
of
5
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUIS1Th:
Biology 404, Plant Biology
RELATED COURSES:
Biology 303, Anatomy & Physiology of
Plants - I
Biology 404, Plant Physiology
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS: ?
-
NOTE:
We are planning to hire a plant physiologist in the spring of 1993.
T
his person will have
responsibility for the development and teaching of this course. The selection of a particular text will
be left to the discretion of this person.
OBJECTIVES:
This course will provide the student with a basic understanding of the anatomy, physiology,
genetics, and phylogeny of the Phyla commonly referred to as the vascular plants.
METHODS:
Lecture, demonstration, small group practice, discussion, AV materials, use of models and charts,
and lab exercises.
STUDENT EVALUATION PROCEDURE:
Midterm exam
30%
Lab assignments
10%
Lab project
10%
Lecture final exam
30%
Lab final exam
20%
S
r

 
Page
3
of
5
Biolog
y
304
NAME
&
NUMBER OF COURSE
COURSE CONTENT:
The structure and function, diversity, growth and nutrition, genetics, phylogeny, and the ecology of
the following major vascular plant groups will be covered:
Psilophyta, Lycophyta, Sphenophyta, Pterophyta, Gymnosperms, Angiosperms
?
-
Lectures and laboratories will deal with:
• Structure and development
• Growth regulation and growth responses
• Uptake and transport
• Nutrition and soils
• Water and solutes movements
• Genetics
• Ecology
INSTRUCTOR: ?
A new instructor (Ph.D.) will be hired in the spring of 1993 to develop and teach
this course.
LAB INSTRUCTOR:
New lab instructors or -lab assistants will be hired in the spring of 1993. We
contemplate hiring persons with the competence to. do the labs in this course.
0

 
P--^
Page 4 of 5
BioIoV
304
NAME &
NUMBER
OF
COURSE
LABORATORY
EPER1MENTS
1. Identification of Psiophyta
2. Identification of Lycophyta
3. IdentificatiOn of SphenophYta
4. Iden
t
ification
of Pterophyta
5. Identification of ProgYmnOsPe
rms
6. Identification of Gymnosperms
7. Identification of Angiosperms
8. A study of a British Columbia forest ecosystem:
a)
The physical aspects: temperature, soil pH, weather, climate, etc.
b)
Plant populations
and
communities.
9. Enzymes: the preparation
and
investigation of catalase from plant sources.
10. An investigation of the Hill reaction in isolated chioroplast.
11.
The
role of phytochrome in germination lettuce
seeds.
12. The
effects
of auxin
and
cytokinin on morphOgeflesis in
callus
tissue.
SUPPORTING
LAB
EOUIPMENT
AVAILABLE:
Basic lab equipment such as microscopes, incubators, centrifuges, waterbaths, glassware, pH
meters, oxygen
electrodes, column and TLC c
hromatographic apparatus, gel electrophoresis
apparatus, tissue homogenizers,
and balances are
available in our present inventory.
SUPPORTING
LAB EOUIPMENT TO BE PURCHASED:
Special
needs
equipment for the
labs
in this course will have to be ordered and will be
determined
by
the
instructor teaching the course.

 
Page
5
of
5
Biology 304
NAME
&
NUMBER OF COURSE
LIBRARY RESOURCES:
BOOKS:
Chemistry and Biochemistry of Plant Pigments, LW.
Goodwin
Plant Physiology,
R.G.S. Bidwell
Biology of Plants,
Raven, Evert, and Curtis
Botany. an Ecological Approach,
Jensen and Salisbury
JOURNALS:
Annual Review of Plant Physiology
Canadian Journal of Botany
Plant Physiology
Plant Biochemistry
fl
.
.
8/F

 
. ?
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCES
?
DATE: Fall 1992
Biolo g
y 401 ?
Molecular Biology I
?
4
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
A study of advanced problems and concepts on topics such as cell organization, cell function and the
control of cell division and growth. Students will be required to participate in class seminars
designed to analyze the recent scientific literature on topics related to the molecular biology of cells.
COURSE PREREQUISITES:
Biology 201
I
202 / 220
Chemistry 211
I
212
COURSE COREQUISITES: None
HOURS PER TERM
?
Lecture ?
60 hrs
?
Student Directed
FOR EACH
?
Laboratory ?
hrs ?
Learning ?
hrs
STUDENT ?
Seminar
?
45 hrs
?
Other - specify:
?
Field Experience ?
hrs ?
________________ ?
hrs
TOTAL 105 HRS
UCFV CREDIT []
TRANSFER
UCFV CREDIT
[II ?
NON-CREDIT
D
NON-TRANSFER
TRANSFER STATUS
(Equivalent, Unassigned, Other Details)
UBC
?
To be determined
SFU ?
For UCFV - SFU B.Sc. in General Science
UVIC ?
To be determined
Other
_______
Terr y
V.B. Starr, Ph.D.
?
J.D. TUNSTALL Ph.D.
COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES

 
r
ii1o2v 401
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
Biology 402 Molecular Biology of the Cell II
Page 2of4
I
RELATED COURSES
Biology 402 Molecular Biology of the Cell II
Biology 411 Molecular Biology of the Gene
TEXTBOOKS, REFERENCES, MATERIALS (List reading resource elsewhere)
TEXTS: ?
Molecular Biology of the
Cell,
Alberts, Bray, Lewis, Raff, Roberts and Watson
Supplemented with current research papers
OBJECTIVES:
The overall emphasis is to give the student a foundation in molecular biology while emphasizing the
molecular organization of cells. In addition, students will be required to participate in a weekly
seminar series. The critical analysis of current scientific literature related to cell molecular biology
is a major theme of this course.
METHODS:
Lecture, Demonstration, Small group practice, Discussion, Audiovisual presentation, Use of models
and charts.
STUDENT EVALUATION PROCEDURE:
Midterms ?
2 x 15% ?
30%
Lecture final
?
40%
Seminar final
?
30%

 
Page 3 of
4
Biology
401
NAME
&
NUMBER OF COURSE
COURSE CONTENT
MOLECULAR BIOLOGY I
The course consists of 30 two hour lecture periods per semester. A weekly three hour period
will be used for student seminars. These seminars will analyze key scientific papers
pertaining to the molecular biology of cells.
Part
I ?
Introduction
• chemical principles
• macromolecules
Part II ?
Cell Organization
• plasma membrane
• cytoplasm
• nucleus
• mitochondria
• endoplasmic reticulum
• golgi apparatus
• chloroplasts
Part III
?
Cell Function
• transport across membranes
• cytoskeleton
• control of cell division and growth
• determination and differentiation
• chemical signalling
• energy production
• photosynthesis
Part IV
?
Student Seminars
• weekly student seminar presentations
• analysis of seminar material
Laboratory Experiments
Not required for this course
.
./
i2I

 
01
NUMBER OF COURSE
Page 4 of 4
LIBRARY RESOURCES:
Molecular Biology of the Gene
Principles of Gene Manipulation
Introduction to Molecular Neurobiology.
Molecular Cell Biology
Immunology
Annual Reviews of Biochemistry
Annual Reviews of Genetics
Annual Reviews of Cell Biology
Science
Nature
PNAS
Journal of Biological Chemistry
Journal of Cellular Biochemistry
Molecular and General Genetics
Trends in Biotechnology
Trends in Genetics
Trends in Endocrinology and Metabolism
Watson etal 4th Ed.
Old and Primrose
Zack Hall
Darnell, Lodish and Baltimore
Roitt, Brotsoff and Male
0

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCES
?
DATE: Fall 1992
Biolo
g
y 402 ?
Molecular
Biolov of the Cell II
?
4
NAME
&
NUMBER OF COURSE
?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
A study of advanced problems and concepts on topics such as abnormal cell growth, the molecular
basis of immunity, and the molecular biology of the nervous system. Students will be required to
participate in class seminars designed to analyze the recent scientific literature on topics related to
the molecular biology of cells.
COURSE PREREQUISITES:
Biology 401: Molecular Biology of the Cell
I
-------------------------- --
?
-.---- .----
COURSE COREQUISITES: None
HOURS PER
-.---
TERM
?
Lecture
?
60
hrs ?
Student Directed
-
FOR EACH
?
Laboratory
?
hrs
?
Learning ?
hrs
STUDENT ?
Seminar
?
45 hrs
?
Other - specify:
?
Field Experience ?
hrs ?
___________________ ?
hrs
TOTAL 105 HRS
UCFV CREDIT
?
UCFV CREDIT
?
NON-CREDIT
0
TRANSFER
?
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC ?
To be determined
SFU ?
For UCFV - SFU B.Sc. in General Science, Double Minors
UVIC
?
To he determined
Other
rJL ?
--.r( .
-- r. --
w r
-
r ---------------------- -rr
Terry V.B. Starr,
Ph.D.
?
J.D.
TUNSTALL
Ph.D.
COURSE
DESIGNER ?
DEAN OF ACADEMIC STUDIES
'23

 
Page 2 of 4
Biology
402
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
None
RELATED COURSES
Biology 401: Molecular Biology of the Cell I
Biology 411: Molecular Genetics
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS:
?
Molecular Biology of the Cell,
Alberts, Bray, Lewis, Raff, Roberts and Watson
Supplemented with current research papers
OBJECTIVES:
This course is a continuation of Molecular Biology of the Cell I. The overall objective is to give the
student a foundation in molecular biology while emphasizing the specialized topics of cancer,
immunology and neurobiology. In addition, students will be required to participate in a weekly
seminar series. The critical analysis of current scientific literature related to cell molecular biology
is a major theme of this course.
METHODS:
Lecture, Demonstration, Small group practice, Discussion, Audiovisual presentation, Use of models
and charts.
STUDENT EVALUATION PROCEDURE:
Midterms ?
2 x 15% ?
30%
Lecture final
?
40%
Seminar final
?
30%
L
63)171

 
y
402
E
&
NUMBER OF COURSE
SE CONTENT
Page 3 of 4
MOLECULAR BIOLOGY I
The course consists of 30 two hour lecture periods per semester. A weekly three hour period
will be used for student seminars. These seminars will analyze key scientific papers
pertaining to the molecular biology of cells.
Part I ?
Molecular Basis of Cancer
• control of cell proliferation
• genetic basis of cancer
• tumor viruses
• chromosome abnormalities and human cancer
• use of tissue culture cells
Part II ?
Molecular Basis of Immunity
• cells of the immune system
• antibody structure and function
• ?
• generation of antibody diversity
• antibody - antigen reactions
• genetic control and regulation of immunity
Part III ?
Molecular Biology of the Nervous System
• cells of the nervous system
• ion channels: structure and function
• synaptic transmission
• neuromuscular connections
Part IV
?
Student Seminars
• weekly student seminar presentations
• analysis of seminar material
Laboratory Experiments
Not required for this course
is

 
WPage 4 of 4
V
Biolov 402
NAME
&
NUMBER OF COURSE
LIBRARY RESOURCES:
Molecular Biology of the Gene
?
Watson et al 4th Ed.
Old and Primrose
Zack Hall
Darnell, Lodish and Baltimore
Roitt, Brotsoff and Male
Principles of Gene Manipulation
Introduction to Molecular Neurobiology
Molecular Cell Biology
Immunology
Annual Reviews of Biochemistry
Annual Reviews of Genetics
Annual Reviews of Neuroscience
Annual Reviews of Immunology
Annual Reviews of Cell Biology
Journals
Science
Nature
Neuron
PNAS
Journal of Biological Chemistry
Journal of Neuroscience
Journal of Cellular Biochemistry
Journal of Immunology
Immunology
Cancer
Cancer Research
Trends in Biotechnology
Trends in Genetics
Trends in Neuroscience
Trends in Endocrinology and Metabolism
Q
6.;)
to

 
.
UNIVERSITY COLLEGE OF THE FRASER VALLEY ?
- crxis rzirrEx.rIcw
iAR1 y fr: AMMM sarEPKES ?
D142: 1993 02 03
GI1IS7NY 311 ?
Intez-iuediate Or ganic
Oiemistr y I
?
4
NN1
g
£
M11B? 1F MORSE
?
DINCRLPTIVE TT1LE
? (LW P.IT
CATAE1cIJE EQJPTI(:
An intermediate level Organic Chemistry course involving further
spectroscopy and condensation reactions, in addition to
a
study of dienes,
lipids, heterocyclic compounds and polymers. The approach will be by reaction
mechanism and synthesis. The laboratory work will include organic synthesis
and analysis.
With Chemistry 312 this course satisfies organic chemistry requirements
tords a Bachelor of General Science degree with a minor in Chemistry.
tSE
PRFREYJJISI7FS:
Chem
211 and 212
Ij
(Hours listed below
assume
current
UCFV
model of 4 lecture and
4
lab "hours"
perweek: lecture hour is a 50 minute hour, lab hour is a full
hour).
JW?S P? 7N?M
?
L1tRE 52
WS
?
STMT DIRJ)
FM EACH S7YJ1T
?
LAYiA2TRY 40
fIRS
?
LEARNING ?
11RS
7YJltl?IAE, ?
14 ppg
?
EX4W ?
6
fIRS
FIELD EXPMUENCO ?
1-IRS
10TA&
112
fIRS
IX1V CRE
DIT
?
UCFV CREDIT
NON-
TRANSFER ?
I
?
NcZF-'ffiN1S ?
?
I
X
j
CREDIT
1RRSF? STA2YL5
(Equivalent,
Unassigned, Other Details)
Not transferable to SFJ for credit tozds a Chemistry/Biochemistry degree.
Peter
W. Slade
&
Arthur H. Last
?
J.D.
Tunstall -
CURSE
DESIGNER(S) ?
LW
CF
ACADE7'ffC S2TJDIE
?
6
i

 
PXE2F
5
Chem 311:
InternirIiate
Organic Chemistr
y
I
MAW -&
JK119
M CF
crizl?SE
COCIL
,
tWS Ff1? WfIGI THIS IS A
?
RAM COCIMMS
PREREQ(JISrTE:
Chemistry
312
?
chemistry 212,
Biology 300 level
7EX7YIXXS. RRE2ik. HA1RINS (List reading resources elsewhere)
Or
g
anic chemistr
y
, 3rd edition, John McMurry, (B,rooks/Chle), 1992
TEXTS:
F1
'
C
Laboratory Manual for Chemistry 311 & 312
(in preparation).
Supplementary material from other texts and references. *
Or g
anic Chemistz
y
, 2nd edition, L.G. Wade Jr., (Prentice-Hall), 19901*
Or g
anic Chemistr
y
_,
K. Peter C. Vollhardt, (W.H. Freemen), 1987 *
Advanced
Or
g
anic Chemistr y
, 4th edition, Jerry March, (John Wiley),
1992*
Monographs on heterocj'clicS, polymers, natural products
?
*
Spectroscopy texts (e.g. Silverstein & Bassler, Dyer)
osJr'rm:
Students enrolling in this course will be pursuing careers in chemistry or biology
or hoping to achieve a minor in either or both.
It is intended that students will be able to:
a)
Acquire a deeper understanding of the basic principles underlying
organic chemistry and apply them to new situations using a syntemetic
and logical approach (e. g., in reaction syntheses).
b)
Perform laboratory syntheses and analyses with care, precision, and
confidence.
c)
Extrapolate the information obtained in class sessions into the
laboratory.
d)
Demonstrate the connection between organic syntheses and biological
systems, ghere applicable.

 
.
PAGE 3cF 5
Chem 311: Intermediate
Or q nic
Chemistry I_
NAME' & M11?
Cr aX1?SE
!1Z1YIY:
Presentation of the course will be inter-related class (theory), seminar, and
laboratory sessions. Class sessions will promote active student participation to
ensure continual mutual feedback in order to reinforce the learning process.
Filir5 and other audio-visual aids will be used
.
Mere appropriate.
.problem assignments will be continually given. Some selected problemswill be
collected and marked.
?
--
g iwr
E4&!TCW PRcrxP:
This will be flexible yet will be based on the following:
. ?
Laboratory (reports and techniques) .....................................25%
Mid-term examination ...................................................25%
Instructor assessment, problem assignments, class participation,
other tests ... 20%
Finalexamination .......................................................
30%
0

 
-1
rI
.
PAGE 4 OF
5
cn
311: Intermediate Orcjanic chemistry I
&
MEIBER
a?
QZESE
COURS9a
Chrom
ato g ra
p
h
y
and Mass SpectrosCOPY McW. ch
12 (6 hours)
Gs and Liquid chrorntography, I4PLC, mess spectroscopy.
Nuclear Ma
g
netic Srectroscol)Y; McM. ch
13 ?
(8 hours)
Review of proton riagnetic spectzosCopY, more complex splitting patterns; '-
S
C n.m.r.
spectroscopy n • in. r. spectra of larger nvl ecules.
Conju g
ated Dienes and Ultra-violet Spectrosco
p v.
Mcli. ch 14 (8 hours)
Preparation and stability of conjugated dienes; molecul
ar
orbital description of
1,3-butadiene; electrophilic addition (1,2 & 1,4 addition); Diels-Alder
cycloadditiofl reactions; other conjugated systems. Ultra-violet spectrum of 1,3-
butadiene. Ultra-violet spectroscopy of other conjugated systems.
carbonyl Condensation Reactions: Mcli. ch 23 (8 hours)
Review of aldol condensation reactions (from 212); Claisen condensation reaction,
Dieckrnnn reaction; Michael reaction, Stork enamine reaction, carbonyl condensation
reactions in syntheses, Wittig reaction, Robinson annulation, and in biological
systems.
LiDids: Mcli. ch 28 (6 hours)
Review of fats, oils, kaxes, soaps; phospholipids, prostaglandiris, terpenes,
steroids, biosynthesis of steroids, stereochemistry of steroids.
Heterocyclic CornDounds: Mcii 29 (6 hours)
Structures of five nmbered rings: pyrrole, furan, thiophel7e; electrocililic
substitution. Structures of six-rnejnbered rings: pyridine - electrophiliC and
nucleophilic substitution. Fused heterocycles.
ynthetic Polwz: Mcli 31 (10 hours)
Classes of poly2riers, radical polymerization of alkenes, cationic and anionic
polymerization, addition polymers, condensation polymers; common examples: nylon,
polyester, polyurethane; polymer structure and properties.
S
C. o-

 
V
PAG9 5 OF
Qem 311: Interndiate OrqafliC jeirjistZ_A
NAME
&
N
UMSER OF
OYJRSE
LABPMt1?Y EPRrpg
XE
?
?
Ten
laboratory 1.eriais of four hours each. All
eXr12unts are one week in duration unless otherwise stated.
To
be selected by instructor from:
1.
A
Diels-Alder
reaction: cjclopentadiene
1-
in1eiC anhyiride
?
?
---)
endo-
bicj..ClO (2:2:11 hept-5-en-2, 3-diCaZbOXYl ic anhyclride. Students run an
n.m.r. spectrum).
2.
A Diels-Alder reaction continued: adduct from 1 + bromine ---) exo cis
2,3_dibrofl_efld0_.}0 (2:2:11 heptan-5, 6_diCarbOxYliC anh>.C7ride.
Students run infra-red and n.m.X. spectra.
. ?
3. Qualitative Analysis(single unknowns): Sodium fusion tests, functional
group tests and full identity by derivative and/or by .
I ?
r and
n.m. r.
spectroscOPY (perhaps 2 or 3 of this type). (2 weeks)
4.
Robinson AnnulatiOn experiment (ref.: J. Chem Ed. 65, 637, July 1988).
5.
polarirratry resolution of (±) sec_butylamine or (±) a_ieny1 ethyl amine.
6.
Hete rocyclic
ic
compou.nd: SthesiS of 4-jrethyl _6_hOxYPY1m1dj
7.
S
ynthesis of Lidocaine - a local anaesthetic (ref. SFIJ Chem 255).
2
, ?
6_diIrethYlani me + chloroacetYl chloride ---.> ct-chlorO2, 6
-
dimethylacetani.hui
?
Then latter
t
diethYlaiflifle --- j> lidoCaifl
Students run infra-red and n.m.r. spectra. (2 weeks)
8.
Fats and Oils:
?
(ref. SFTJ Chem 255).
(saponification of a fat or oil,
Iodine number determination)
Fatty acid esterificatiO4 and subsequent GC analysis.
9.
Mass SpectOSCOPY lab. (assistance from SFZJ regarding analyses until own
instrument obtained).
10.
A project
involving nvltisteP synthesis (of conpound5 to be decided later),
analyzing
products
by i.r. and n.m.r. spectrOSCOPY
.
(2 weeks)
11.
Condensation reaction: Synthesis of Ethyl Acetoacetate. (Purification by
column
hromtogapY).
.

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSEINPtPI1ATIW
DEP
ARD
AN
T:
NA2TI?M, SC7MW3W ?
DATE: 1993 02 03
fE1LSlT?Y 312 ?
Intermediate Or
q
anic Oiewistr
y
II
?
4
N/WE &
MifBiR G' COURSE
DESCIRrPTIVE
TIME
? L.QV air
The topics covered include an introduction to the chemical literature, the
investigation of reaction rrchanisnE, industrial organic chemistry, rx'lecular
Orbital theory and an
extension of
the
spectroscopy and
biochemical topics.
The laboratory rk will illustrate a nurrber of topics covered during lectures
including photochemistry, a study
of
the properties
of polymers, pical-
árganic chemistry and a short project. With Chemistry 311 this course
satisfies organic chemistry requirements towards a Bachelor of General Science
degree with a minor in Chemistry.
COURSE PRFREVUISI7:
Chem
'311
(Hours listed
below assume
current LV model of 4 lecture and 4 lab "hours"
per week, i.e. lecture hour is a 50 minute hour, lab hour is a full hour).
IKU?S PER 2?M ?
L1U?E
52
JifiS ?
S7VLJT DIRECI
FU? E41 S7UL7' ?
LA&1iA1V1?Y 40 HRS
?
LEARNING ?
HRS
77U?1A1 ?
12
JL'?S
? IMMY ?
6
LIRS ?
FIELD EXPMUENCE
?
2UT41 ?
112 INS
t
IIIr____
?
____
1!?4M5F?
STA1tG
(Equivalent, Uriassign&, Other Details)
Not transferable to SEt] for credit towezds a Chemistry/Biochemistry degree.
Arthur
K. Last
4c
Peter W. Slade
?
J.D. 2bnstall
?
-
QX?SE EIQVER(S) ?
IAN
CP
/L4021IC
SWMIE9
C.
"

 
PN'2c' 6
Chem 312: Inteznxdiate Or
q
anic Chemistr
y
II
NA1I9
4c
M1 ?
CP W(ESE'
COERSES F? WIIUI 1HIS IS A
PREREQUISI1:
Ciesizisi±y. ill"
, Biology 300 level
17XtCS RF2(. HA1RIALS (List reading resources elseñere)
TEXTh': ?
Advanced Or
g
anic Chemistr y
, 4th edition, Jerry March, (John Wiley),
1992
or Introduction to Or
g
anic Chemistr y
, 4th edition, Andrew Streitweiser,
Clayton Heathcock & Edrd Kosower, (MacMillan), 1992
Supplementary meterial from various sources given in course
content section.
FW Laboratory Manual for Chemistry 311 & 312 (in preparation).
Ri(:. see course content section
OBJrIJ:
Students enrolling in this course will be pursuing careers in chemistry or biology
or a minor in either or both subjects.
It is intended that students will be able to:
a)
Acquire a deeper understanding of the basic principles of organic
chemistry and apply them to new situations using a stezatiC and
logical approach (e.g. in reaction syntheses).
b)
Perform laboratory syntheses and analyses with care, precision, and
confidence.
C)
E.'ctrapolate the information obtained in class sessions into the
laboratory;
d)
Demonstrate the connection between organic syntheses and biological
systems, where applicable.
e)
Acquire an expertise in searching the chemical literature.
C.7

 
r
.
P?IE3OF 6
Chem 312: Interm
ediate
Or
g
anic Chemistr
y II
NAME & M/MRE? OF COURSE
,HE7M)I1S':
Presentation of the course will be inter-related class (theory), seminar, and
•làboratory àethion. . Class sessions, will promote .active student participation. to
ensure continual mutual feedback in order to reinforce the learning
process. Films
and other audio-visual aids will be used ere appropriate.
- Problem assignments will be continually given. Some selected problems will be
collected and marked;-
This will be flexible yet will be based on the following:
Laboratory (reports and techniques) .....................................25%
Hid-term examination ...................................................25%
Instructor assessment, problem assignments, class participation,
other tests ... 20%
Finalexamination .......................................................30%
COURSE
QVTh2(7'
(references given in addition to texts)
Introduction to the primar
y
journals and review journals of Or
g
anic Chemistr
- ?
(8 hours)
Hands-on experience in the use of Chemical Athtr±s (field-trip to SFYJ), computer
searching (SFTJ assistance desirable), introduction to primary journals, to review
journals and to other reference materials such
as
Beilstein,
the
Dictionary of
Organic Ccirçx7urris and Science Citation Index.
reference
materials:
Ling Chemical Abstracts -
Peter
Groves (Royel
Society of Chemistry Audiotapa),
-.
?
1984
How lb Find Chemical Information -
Robert
E. Haizeli
(2nd
edition) (John Wiley)
1987

 
fri.
S
P?4F 6
them 312: Intermediate Or
g
anic Chemistr
y
II
MAW
&
M118I?
CF
COURS&
axtE awdT
(continued) ?
.
The Investi g ation of Or
g
anic Reactions ?
(20 hours)
Discussión of the various tediniques used to investigate reactiOn. irachani5ms.
Topics included: kinetics and equilibrium studies (6 hr), isotope effects (2 hr),
structure-reactivity relationships (e.g. the Hammett equation) (6 hr), and
stereochemistry (6 hr).
reference mteria1s:
Mechanism: An Introduction to the Study of Organic Reactions - Richard A. Jackson
(Oxford University Press), 1972
The Investigation of Organic Reactions- Ross Sterart (Prentice-Hall), 1966
5
Physical Organic Chemistry Through Solved Problems - Joseph B. Lambert (Holden-Day),
?
1978
Mechanism in Organic Chemistry: Case Studies - R.O.C. Norman, N.J. Tomlinson &
D.J. Waddington (Mills & Boon), 1978
various original papers and revie from J. Organic them., them.
Revie
etc.
Industrial Or
g
anic Chemistry
(8 hours)
Petrochemicals, dyes
4c
dyeing, pharmaceuticals: emphasis on Canadian content.
reference zmteria1s:
Survey of Industrial Chemistry - P. J. Chenier (Wiley-Interscience), 1986
The Second 50 Industrial Chemicals, Parts 1 &'2 - P.J. Chenier & D.S. Artibee
(J. chem. &7. ,244-250, 433-436, 1988)
The Teaching of Industrial Organic Chemistry - M.B. Hocking (Can. Chem. Ne 19-23,
March 1991)
Organic Chemistry - Norrre.n L. Allinger et al (chapter 35)
(Worth), 1971
various articles and ne items from C. & E. Ne, Chemistry & Industry etc.
fl'

 
PA4'5cP
6
Chem 312: Intermediate Organic Chemistr
y
II
NAH S MRIBER OF corES9
1?SE' Q7Q1YT
(continued) ?
.
Molecular Orbital S
y stems and S
p ectrosco
py
(12 hours)
• ?
Ma.Zecul;ar orbi.tals:
.
.bsic theOry, conjugated pi
.
stev. .and peEicylic: reactions;
electroç.vlic reactions; cyc1oadditions; Wcthsard-Hoftrann rules, further u. v. -
visible spectroscopy.
reference material:
Organic
Chemistry - 3rd edition -
John McMurry
(Brooks/Cole) di 30, 1992
Organic
Chemistry - Alan
Wingrove
& Robert L. Caret (Harper & Row) ch 27, 1981
"
S
p
ecial To
p ics" ?
(6 hours)
Proteins
analis),
(synthesis
enzli-nes,
from
nucleic
amino
acids
acids,
and
Merrifield
nucleotides.
Az.ztornated rthod, protein
?
I
reference material:
Organic
Chemistry - 3rd edition -
John McMurry
(Brooks/Cole) cli 29, 1992
Organic
Chemistry -
Alan Win grove S
Robert L. Caret (Harper & Row) cli 28, 1981
.
Cjo

 
PAc6ckc' 6
Chem 312: Interm
ediate
Urcnic
Chemistry
II
LAEMtRY ?
Ten laboratory ricids of four hours eh. 411
experiments
are
one'*eek
in duration
un1
otherwise stated.
These will be comprised of some standard experiments and some project work. The
standard experiments will be selected by the instructor from a given list that will
include .bit will 'not be resfrictd.
to:
•. .....
?
:
1.
The Perkin reaction: preparation of cis and trans-2-pheny1cinnamic acid.
2.
Photochemical and Thermal Interconversion of cis and trans -1, 4-diphenyl -2-
iiztene-1,4-dione.
3.
Qualitative Analysis (binary unknohris): Sodium fusion tests, functional
group tests, separation and full identity by derivative and/or by I. r and
n.m.r. spectroscopy.
(2
weeks)
4.
The Smell Scale Preparation of a variety of Polymers.
5.
The Synthesis of Tyrian Purple. (2 weeks)
6.
The Photochemical Dimerization of 4-methyl benzophenone.
7.
The Preparation of tropyliurn iodide.
8.
U. V. -Visible Spectroscopy: The Determination of the jiC. of a Weak Acid.
9.
As an alternative to some of the above, a suitable project will be selected by.
the more capable students, in consultation with the instructor. These projects
will involve either the specific aspects of a given mechanism (e. g. several
students might work together to prepare a number of substituted arometic
compounds, do a kinetic study and produce a Harmtt plot) or a multi-step
synthesis of a compound of coranercial significance (e.g. a dye, a
pharmeceutical product etc.). A project, list will be developed.
r
S
C,!,

 
EQUIPHT IdMVM FM 1PP? LEVEL QX&?S'
G?GNJIC CMMSTRY (aIEXIS2RI' 311 c 312)
LIST "A" - H2UrPfYT THAT MIST BE PLRfAS) TO RLW COURS9S IN 1993194
estimated
cost
nuclear
?
resonance.
pctrazter
1
$ 95,0O0.D0.
xlarimeter(s)
2
$
4,000.00
organic quick-fit
lab kits
12
$ 10,000.00
melting point apparatus (a) (1lenkzp -
have 3
(b) Fisher-Johns -
have 2
(C)
new ones on trial basis,
need
them
$
10,000.00
solvent evaporator
1
$
3,500.00
chratograp
1
y/e1eCtro1OreSi5 apparatus
2
$
4,000.00
vacuum ptm
2
$
6,000.00
ice-making machine
1
$
3,700.00
machine for making dry
ice (solid CV)
1
$ 600.00
eme
rgency
breathing
apparatus
2
$
100.00
explosion-proof refrigerator
1
$ 4000.00
ultra-violet 1ari
?
for
photochemistry
4
$ 2000.00
LIST "B" - UIPN2f1' 11AT WILL BE N)
IN 1YIE FU1UZE
high presse
liquid chrcvntogr2
?
1 ?
$22,000.00
cazputers for students (386-1)1
machines)
?
6
?
$ 12,000.00
(14e
really should have sone of these WW!)
cotzputer softire for the above
?
6 ?
$ 3,000.00
mass
spectrometer
?
1 ?
$ 50,000.00
?
. .
?
is

 
LIST
"C" - R2UIPMEI4T aRRMMY
AVAUAME
infra-red
spectroiters ?
have 2 (1 new)
?
u.
v./visible
spectrometers have 3 (1 old, 1 new)
refractom!ters .
•(Bausch• £ Lomb)
?
have 3
?
;..
gas
chrazatograç175
?
have 3 (2 old, 1 new)
In9lting
L
Wfl
t
apparatus (a) G1lenkazrp -
have 3
(b) Fiher-Johns - have
2
(C)
new ones on trial basis need them
?
$ 10,000.00
organic quick-fit lab kits
have 24
(need 12 more)
$
10,000O0
solvent evaporator
have
1
(need
1 more)
$
3,500.00
0.-
('3

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Natural Sciences ?
DATE:— Fall 1992
Chemistr y
321 ?
Intermediate Inor2anic ?
4
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE
? UCFV CREDIT
CATALOGUE DESCRIPTION:
Chemistry 321 is designed for students taking a Chemistry minor at UCFV. The course concentrates on the
chemistry of non-transition elements and their compounds, with emphasis on bonding, periodic properties
and the descriptive chemistry of chosen groups.
COURSE PREREQUISITES:
UCFV Chemistry 221
COURSE COREQUISITES: None
HOURS
FOR EACHPER
?
TERM ?
Laboratory
Lecture ?
40
60
hrs
hrs
??
Student-DirectedLearning
??
hrs
0
STUDENT ?
Seminar ?
hrs ?
Other - specify:
?
Field Experience ?
hrs ?
firs
-
?
TOTAL
?
100 hrs
UCFV CREDIT []
TRANSFER
UCFV CREDIT
?
NON-CREDIT []
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
SFU
UVIC
Other
Dr. N.S. Dance
COURSE DESIGNER
J.D. TUNSTALL Ph.D. —
A*
DEAN OF ACADEMIC STUDIES
(
f. 15

 
Page
2
of 4
Intermediate Inor
g anic
Chemistry
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES
PREREQUISITE:
Chemistry 421
TEXThOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS: ?
"Inorganic Chemistry," G.L. Miessler and D.A. Tarr, 1991 Ed., Prentice-Hall Publishers,
ISBN 01-346-56598.
UCFV Laboratory Manual for Chemistry 321.
The course is designed to enable students to:-
(1)
Relate theories of bonding and structure to the properties of inorganic materials.
(2)
Perform laboratory work safely and with care and precision.
(3)
Interpret laboratory results in terms of theoretical material covered in the course, and to understand
0
?
the relationship between experimental and theoretical science.
METHODS:
Presentation of the course will be by inter-related theory classes ("lectures"), discussion periods
("seminars") and laboratory sessions. Audio-visual aids will be used where appropriate, and students will
be given instruction in the use of various instrumental techniques, and in the use of an academic library.
STUDENT EVALUATION PROCEDURE:
Evaluation will be based on the following system:
First In-Term Test
20%
Second In-Term Test
20%
Laboratory (reports and technique)
25%
Final Examination
35%
n
11

 
V.Page
Chemistry 421: Advanced Inorganic Chemistry
3 of 4
NAME
COURSE
&
CONTENT
NUMBER OF COURSE
I
1.
Theories of Atomic Structure. Introduction to wave mechanics.
2.
Theories of Bonding. Application of VSEPR theory, molecular orbital theory, valence bond theory
to inorganic systems.
3.
The Solid State. Metals, ionic solids, covalent solids, silicates and semi-conductors.
4.
Chemical Properties of Main-Group Elements and their Compounds, in Relation to the Periodic
Table.
S. ?
Thermodynamic and Kinetic Effects in Main-Group Chemistry.
6. ?
Descriptive Main-Group Chemistry. Selected topics will concentrate on the chemistry
of:-
(a) hydrogen
(b)
Group 14
(c) Group 16
(d) Electron-deficient compounds
(e)
Recent advanced in inorganic chemistry
I
S
C.17

 
Page 4 of 4
.
Chemistry 321 Intermediate Inorganic Chemistry.
NAME
&
NUMBER OF COURSE
Laborator y
Experiments.
Experiment 1. Preparation and Thermal Decomposition of an Electron-
deficient Compound, [C6H5)3P]2CuBH4.
Experiment 2.
?
Preparation of Tin(IV) Iodide and Two Derivatives,
[Et4
N
]2[
SnI
4 C1
2] and Sn14(PPh3)2.
Experiment 3.
?
Preparation and NMR of Tris(2,4-pentanedionatO)SilicOfl
hydrogendichioride.
Experiment 4.
?
Preparation and Spectroscopy of Ph
4
Sn and derivatives.
Experiment
5.
?
Infra-Red Spectroscopy of Deutero-Substituted Compounds.
Experiment 6.
?
Preparation of (EtOPh)
2
Te and (EtOPh)2TeC12.
Experiment 7.
?
Spectroscopy (Ir, NMR and Mass spec) of
(EtOPh) 2
Te and (EtOPh)
2 TeCl 2. ?
-
Experiment 8.
?
Periodicity; The Chemistry of Group 14 (C -> Pb) Compounds.
.

 
/
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Nat. Sci. (
C
hemistrvt
?
DATE: Oct 6. 1992
Chemistry 322-4
?
Intermediate Ph
ysical
?
4
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE
D ESCRIPTION:Th
j
s course continues on from Chemistry
222. The first section will consist of a study of electrolytes
and non-electrolytes in solution and the second section will be
an introduction to quantum mechanics.
COURSE PREREQUISITES: Chemistry 222, Math 211,
(Hours listed below assume 4 lecture and
4 lab hours per week.)
HOURS
FOR EACH
PER
STUDENT
TERM
?
LABORATORY
LECTURE ?
56 ?
HRS STUDENT DIRECTED
?
40 ?
HRS LEARNING ?
- HRS
SEMINAR
?
HRS OTHER -
specify:Extra lab
time will be used
for exams and
FIELD EXPERIENCE
?
HRS teaching extra math
16 HRS
TOTAL 112 HRS
TRANSFERUCFV
CREDIT
??
L_
I 1
_J
?
?
NON-TRANSFER
UCFV CREDIT
?
?
NON-
CREDIT
Upper
TRANSFER
level
STATUS
courses
(Equivalent,
are not assigned
Unassigned,
transfer
Other
credit.
Details)
Lillian Martin
?
DOff TUNSTALL, Ph.D.
COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES
0
(2,19

 
PAGE 2 OF 5
.
?
Chemistry
322
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
N.A.
RELATED COURSES: Chemistry
222,
Chemistry 421, Physics
351
C
TEXTBOOKS, REFERENCES, MATERIALS (List reading resources
elsewhere)
TEXTS:
?
Physical Chemistry, 2nd Edition, Bromberg, J.P. Allyn
and Bacon
OBJECTIVES: Students will understand currents theories on the
behaviour of substance is aqueous solutions, this will include
experimental determination of activities, applications of the
Gibbs-Duhem equation and Debye-HUckel theory.
In the second (and longer) section of the course students will
come to understand the postulates of quantum mechanics and how
they are applied to electrons, atom and molecules, by the end of
the course students should understand the basics of molecular
orbital theory. Students will be able to relate the information
obtained in the laboratory experimentation to the theorectical
presentations in lectures.
Lecture; Laboratory sessions will be used partly for
experimentation and party for work and for mid-term
examinations.
STUDENT
EVALUATION PROCEDURE:
Assignments
?
10%
Labs ?
25%
Mid-terms ?
30%
Final ?
35%
0
on

 
PAGE 3OF5
-Chemistry 322
NAME & NUMBER OF COURSE
COURSE CONTENT The course will cover chapters 14-17 and 20-27 of
Bromberg.
lectures.
Lab experiments will illustrate the principles of the
Activities of Nonelectrolyte Solutions
Ions in Solution
Activities of Ions. The Debeye-HUcke]. Theory
Electrochemical- cells
Corpuscles, Waves and the Nuclear Atom
Preliminaries to Quantum Mechanics
The
Systems.
Postulates of Quantum Mechanics. Applications to Simple
Rotations and Vibrations of Molecules
The' Hydrogen Atom
Approximate Methods, the Helium Atom and Selection Rules
Electron Spin and More Complicated Atoms
Molecules and Chemical Bonding.
Laboratory Experiments.
(Four of the following experiments would be chosen)
Conductance of Solutions
Activity Coefficients from Cell Measurements
Temperature Dependence of EMF
The Sprtrum mf
the Hydrogen Atom
The Spectrum of RC1 and DC1
The Spectrum of Iodine
(Extra lab time voiuld be used for lab write-ups, seminars, exams
and group study sessions.)
0

 
PAGE 4 OF 5
. ?
Chemistry 322
NAME & NUMBER OF COURSE
INSTRUCTOR: TBA
The instructor hired to teach this course would have an M.Sc.
(preferrably a Ph.D) in physical chemistry with special expertise
in quantum mechanics and spectroscopy.
LAB INSTRUCTOR: Students will be responsible for setting up and
running their own labs and a separate lab instructor will not be
required. It is assumed, however that a lab assistant with the
necessary expertise to ensure the equipment is in good running
order will be on staff. Generally the lecturer will be
responsible for the lab, component of the course.
.
0

 
PAGE 5 0F5
Chemistr y
322
NAME & NUMBER OF COURSE
Supporting Lab Equipment Available
1)Constant temperature water baths
2)Conductivity meters and cells
3)Perkin-Elmer Lamda. 2 UV-Vis Double Beam
Scanning
Spectrophotometer. (resolution 2 nm, 10 cm cell handling
capability)
4)Perkin-Elmer Fr-IR Model 1605 (resolution 2 cm1)
Supporting Lab Equipment to be Purchased
1)Modified conductivity cell
2)Electrochemical cell with H
2
and Ag-AgC1 electrodes
3)Hydrogen gas cylinder and regulator
4)Necessary equipment for the hydorgen atom spectrum experiment.
This would include: a hydrogen discharge tube, a low pressure Hg
lamb, power supplies, camera and spectrograph, calibration
equipment. (Students may be able to use a existing dark room to
develop the films.)
Cost estimate on items 1) through 4)
cannot
be generated on such
short notice. I estimate it would be $6000 to $8000.

 
-
UNIVERSITY COLLEGE OF THE FRASER VALLEY.
ICOURSE INFORMATION
DEPARTMENT: Natural Sciences
?
DATE:Fall 1992
Chemistry 421 ?
Advanced Inorganic Chemistr y ?
4
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE ?
UCFV CREDIT
CATALOGUE DESCRIPTION:
Chemistry 421 is designed for students taking a Chemistry minor at UCFV. The course concentrates on
organo-transition metal chemistry, with emphasis on bonding theories, the 18-electron rule and cluster
compounds. Emphasis will be placed on the role of organometallic complexes in organic synthesis.
COURSE PREREQUISITES:
UCFV Chemistry 321
COURSE COREQUISLTES: None
Lecture
60 hrs
Laboratory
40 hrs
Seminar
hrs
Field Experience
hrs
Student-Directed
Learning ?
hrs ?
Other - specify:
hrs
TOTAL ?
100 hrs
. HOURS PER TERM
FOR EACH
STUDENT
UCFV CREDIT []
TRANSFER
UCFV CREDIT ?
NON-CREDIT []
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
SFU
UVIC
Other
Dr. N.S. Dance
COURSE DESIGNER
J.D. TUNSTALL Ph.D.?
DEAN OF ACADEMIC STUDIES

 
Page 2 of 4
Advanced
Inorganic Chemistry
NAME
&
NUMBER
OF COURSE
TEXTBOOKS,
REFERENCES.
MATERIALS (List reading r
es
ources elsewhere)
TEXTS: ?
There is no assigned text. Reprint material will be used extensively.
UCFV Laboratory Manual for Chemistry 421.
The course is designed to enable students to:-
(1)
Relate theories of bonding and structure to the properties of organometallic compounds.
(2)
Perform laboratory work safely and with care and precision.
(3)
Gain experience in using air-sensitive compounds, and to use laboratory equipment, such as vacuum
lines and dry boxes.
(4)
Interpret laboratory results in terms of theoretical material covered in the course, and to understand
the relationship between experimental and theoretical science.
(5)
Appreciate the role of organometallic catalysts in organic synthesis.
(6)
Carry Out a directed research project, involving either laboratory work or library research.
METHODS:
Presentation of the course will be by inter-related theory classes ("lectures"), discussion periods
("seminars") and laboratory sessions. Audio-visual aids will be used where appropriate, and students will
be given instruction in the use of various instrumental techniques, and in the use of an academic library.
The course will include a directed research project.
STUDENT
EVALUATION PROCEDURE:
Evaluation will be based on the following system:
First In-Term Test
15%
Second In-Term Test
15%
Laboratory (reports and technique)
15%
Research Project
20%
Final Examination
35%
S
S
L
C^` - ;^ (0

 
Page 3 of 4
Chemistry
421: Advanced Inorganic Chemistry
NAME
&
NUMBER OF COURSE
COURSE CONTENT
1.
Theories of Bonding. Molecular orbital description of bonding; the 18-electron rule; hard and soft
ligands.
2.
The use of spectroscopic techniques in characterizing organometallic compounds. Time scales of
various physical techniques.
3.
A description of bonding of common ligands (carbon monoxide, hydride, phosphine, olefine,
carbene, etc.) in organo-transition metal compounds.
4.
Metal cluster compounds.
5.
The isolobal concept; the 16/18-electron rule and its exceptions.
6.
Arene-transition metalcomplexes.
7.
Oxidative-addition (reductive-elimination) reactions.
8.
The role of organo-transition metal complexes in organic synthesis.
S
C.
?7

 
Page 4of4 .
Chemistr
y
421 Advanced Inoraalie Chemistry..
NAME
&
NUMBER OF COURSE
Laboratory Exnerimc
Experiment i. Preparation of Zeise's Salt, K[tC1(C2H4)].H20.
Experiment 2.
?
Preparation .and CliaracteriSatiOn of RhCI(PPh3)3.
Experiment 3. Preparation of [CH3C5H4Mfl(C0)2N0][61.
Experiment 4
?
Preparation of mesityIenetricarb0flY1m01Ylmhfi
Experiment
5.
?
Preparation of a Metal cluster Complex.
Experiment 6.
?
Use of organometalliS complexes in Organic Synthesis (1).
Experiment 7.
?
Use of organornetaflis complexes in Organic Synthesis (II).
.
0

 
Laboratory E
q
uipment Required for Upper Level Inor
g
anic Chemistry.
Only equipment required specifically for the Inorganic courses are listed.
Item
Gouy balance.
Dry Boxes.
Vacuum line
Vacuum pump
Heating Mantles
Stirrer motors
Rotary Evaporators
Manometer
Sublimation cold-fingers
Gas cylinder (N)
Gas cylinder (CO)
Sets of glassware
(with ground glass joints)
including reaction flasks,
condensers, connectors,
traps etc.
Assorted glassware.
1.
2.
3.
4.
5.
6.
7.
8.
9.
10.
11.
12.
•13.
Quantity
1
2
1
1
6
6
2
1
4
1
1
6

 
Instructor qualifications.
The instructors for both Chemistry 321 and 421 will be expected to have
a PhD with emphasis on inorganic chemistry. While assignments of classes for next year have not yet been
made, the following instructors, currently employed at UCFV, are considered to be qualified to teach either
of the courses.
Nigel S. Dance.
Presently teaching Chem 221 (Inorganic Chemistry) at UCFV. Fourteen years experience of teaching at
UCFV. PhD and subsequent research experience is in main-group organometallic chemistry, with emphasis
on spectroscopy.
Lillian Martin.
Presently teaching Chem 222 (Physical Chemistry) at UCFV. Seven years experience of teaching within the
community college system. PhD and subsequent research experience is in the area of organometallic
chemistry.
.

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Natural Science (Chemistry)
?
DATE: ?
Oct. 15, 92
Chemistry 441
?
Analyticai/sectroscODy 4
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION: This course will cover the fundamentals of
modern analytical chemistry and applied
sp
ectroscopy. Lecture
material includes data and sample handling, classical techniques,
material.
spectroscopy.
instruinental methods,,
Laboratory
the
experiments
principles of
will
ch
romatogrphy
illustrate the
and
lecture
applied
COURSE PREREQUISITES.: Any three of Chemistry 211, 212, 221, 222.
HRS LEARNING
?
- HRS
HRS OTHER - specify: 24
hours of extra lab
time will be used
for exams and
}ffiS seminars.
/1
?
-HRS
,.
/
112 TOTAL HRS
OR EACH STUDENT: 32 AABORATORY
"SEMINAR
FIELD EXPERIENCE
TRANSFERUCFV
CREDIT
??
I
?
1
I ?
?
NON-TRANSFER
UCFV CREDIT ?
L
I
?
-]
I
?
"
NON-
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
(Upper level courses are not usually assigned transfer credit.)
SFU
COURSE
Lillian
DESIGNERMartin
??
DEAN
DON TUNSTALL.
OF ACADEMIC
Ph.D.
STUDIES

 
PAGE 2 OF 5
Chemistry
441
?
1
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS
IS A
PREREQUISITE: None
RELATED COURSES: Chemistry
321, 322,421
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources
elsewhere)
TEXTS:
Fundamentals of Analytical Chemistry by Skoog et al. Required.
OBJECTIVES:
Students will become competent with a wide variety of analytical
techniques. They will be able to display their expertise in
understanding the lecture material and handling the labortaory
equipment. They will posses the knowledge necessary to assess
the reliability of both new and existing analytical methods.
METHODS: Lectures, labs, group problem solving sessions. (Some
themselves.)
of the labs will-be projects the
students will plan
Lecture, Demonstration, Small group practice, Discussion,
Audiovisual presentation, Use of models and charts.
STUDENT EVALUATION PROCEDURE
Mid-terms ........ 25%
Labs...... . . . . . . .45%
Final. . . . . . . . . . . .30%
c
L'.

 
For
PAGE 3 OF 5
Chemistry 441
NAME & NUMBER OF COURSE
COURSE CONTENT
1) Data
Handling--uncertainty
and errors, accuracy and precision,
calibration of instruments, blanks and standards
2)A brief overview of the nature of solutions and equilibrium
considerations.
3)Gravimetric and volumetric techniques
4)Principles of chromatography
5)Principles of applied spectroscopy
Instructor: TBA
The instructor hired to teach this course would have an MSc
(preferrably a PhD) with expertise in analytical chemistry and
applied spectroscopy.
.
Lab Instructor:
Students will be responsible for settin
their own labs and a separate lab instructor
It is assumed, however, that a lab assistant
expertise to ensure the equipment is in good
be on staff. Generally the lecturer will be
lab
component
of the course.
S
up and
running
vill.no be required.
with the necessary
running
order will
responsible for the
C.35

 
PAGE 4 OF
Chemistry 441
NAME & NUMBER OF COURSE
?t'T'rIDV vyys'T'c
2)Gravl)Analysis
j
metrjc
of
lab
50 samples of lake water with and an autoanalyzer
3)ISE lab
4)ICP lab
5)GC lab
6)HPLC lab
tecniques
7) & 8) Qualitative analysis of unknowns using NI4R and IR
9)Volumetric lab using an autotitrator.
Su
pp
orting Lab E
qui
pment
Available
Analytical Balances
Ion Selective Electrodes
Potentiometrs (pH meters)
Gas Chromotographs
FT-IR
Supp
orting Lab E
q uipment
to be Purchased
Autoanalyzer for nitrates and nitrites
Autotitrator
HPLC ($22,000)
NIIR ($90-100,000)
Inductively Coupled
Plasma ($80-boo)
S
S
C.3

 
U
PAGE 5 OF 5
C
LIBRARY RESOURCES
Title
Author
Analysis
Analytical Chemistry for Technicians
Kenkel
An
Introduction
to the Physics and Chemistry
Marson
of Petroleum
Kinghorn
Chromatography
The
Fundamentals
Fundamentals
analytical
of
of
(Videorecordjng)
ApproachMolecular
Analytical
SpectroscopyChemistry
Banwell
Grasse].].i
Skoog etc
Laboratory Manual in Food Chemistry
Official Methods of Analysis of the Association
Wooks etc
of Official Analytical Chemists
Horwitz
Analysis of Foods and Beverages
Organic
Functional
Group Analysis by
Schenk etc
Gas Chromatography
Ladas
Handbook of Analytical Chemistry
Qualitative Chemical Analysis
Koithoff
Chemical Principles in the Laboratory
etc
An Introduction to NMR Spectroscopy [sound recording]
Gilbert
and Norman
.
C37

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCE
?
DATE: Fall 1992
Ph y sics 311 ?
Statistical Ph
y
sics
?
3
NAME
&
NUMBER OF COURSE ?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
This course introduces students to the advanced methods of statistical physics. Connections with
thermodynamics are emphasized. Topics include canonical ensembles, partition functions, quantum
statistics
COURSE PREREQUISITES:
?
Physics 231 (Thermodynamics)
Physics
252
(Modern Physics)
COURSE COREQUISITES:
HOURS PER TERM ?
Lecture ?
60 hi-s
?
Student Directed
FOR EACH ?
Laboratory ?
hrs ?
Learning
?
hi-s
STUDENT ? Seminar ?
hrs ?
Other - specify:
?
Field Experience
?
hi-s
?
hi-s
TOTAL ?
60 HRS
UCFV CREDIT [}
TRANSFER
UCFV
NON-TRANSFER
CREDIT
[J ?
NON-CREDIT
fl
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC ?
TBD
SFU ?
TBD
UVIC
?
TBD
. Other
Rob Woodside, Ph.D.
?
J.D. TtJNSTALL Ph.D.
COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES

 
Physics 311
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
Page 2 of 3
S
RELATED COURSES
TEXTBOOKS REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS:
?
Fundamentals of Stastical and Thermal Physics, F. Reif, McGraw Hill
(1965)
REFERENCES: ?
Thermal Physics, Kittel
Statistical Mechanics, Huang
OBJECTIVES:
To introduce the student to the methods of statistical physics.
ME-MODS:
This course will be taught using lectures, demonstrations, and computer simulations. Problems will
be assigned and marked on a regular basis.
STJDENT EVALUATION PROCEDURE:
Assignments ?
25%
Midterm Examination
?
30%
Final Examination ?
45%
.
S
e.)
.-

 
Page 3 of 3
Physics 31.1
NAME
&
NUMBER OF COURSE
COURSE
CONTENT
Topic
Reif Chapter
Week ?
I
1-2
Introduction to statistical methods (Random Walk)
1
3-4
Statistical description of systems of particles
2
5
-6
Brief review of thermodynamics
4-5
7 - 8
Basic methods - microcanonical and grand canonical
ensembles and connection with thermodynamics
6
9 -
10
Applications - partition functions, ideal gases,
conduction electron theory, equipartition theorem,
paramagnetism, equilibrium of dilute gases
7-8
11-12
Quantum statistics
9
S
S
e,
3

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCE ?
DATE: Fall 1992
Ph ysics
321
?
Advanced Mechanics ?
3
NAME & NUMBER OF COURSE ?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
The object of this course is to extend the concepts studied in Physics 221. Topics to be covered
include: Newtonian mechanics, oscillations, gravitation, central forces, motion in noninertial
reference frames, Hamilton's Principle and Lagrange's equations, systems of particles, dynamics of
rigid bodies. Although this course has no lab component, the emphasis will be shared equally
between the theoretical and the applied aspects of the physics being studied.
COURSE PREREQUISITES:
Physics 221
COURSE COREQUISITES: None
HOURS PER TERM
?
Lecture ?
60 hrs ?
Student Directed
FOR EACH ?
Laboratory ?
hrs ?
Learning ?
hrs
STUDENT ?
Seminar ?
hrs ?
Other - specify:
?
Field Experience
?
hrs
?
hrs
TOTAL ?
60 HRS
UCFV CREDIT []
?
UCFV CREDIT []
?
NON-CREDIT
TRANSFER
?
NON-TRANSFER
TRANSFER STATUS
(Equivalent, Unassigned, Other Details)
UBC ?
TBD
SFU ?
TBD
UVIC
?
TBD
Other ?
-
?
S
G. McGuire
?
J.D. TUNSTALL Ph.D.
COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES

 
Page
2
of 3
Physics
321
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES
PREREQUISITE:
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXT: ?
Marion & Thornton, CLASSICAL DYNAMICS, 3rd edition, HBJ, 1988
(r),) ?
byt .
?
w
REFERENCES:
1.
Norwood, J., INTERMEDIATE CLASSICAL MECHANICS, Prentice-Hall, NJ
2.
Symon, MECHANICS, 3rd edition, 1971, Addison Wesley
3.
Goldstein, CLASSICAL MECHANICS, 2nd edition, 1981, Addison Wesley
4.
Baierlein, R., NEWTONIAN DYNAMICS, McGraw-Hill, 1983
0
OBJECTIVES:
1.
To increase the students' knowledge of Newtonian mechanics.
2.
To increase the students' awareness of the important role Newtonian mechanics has played
in the development of all the sciences.
3.
To provide the knowledge and the discipline needed to continue a career in physics.
4.
To provide an opportunity for the students to experience the joy of thinking.
METHODS:
This course will be taught using lectures, demonstrations, and computer simulations. Problems will
be assigned and marked on a regular basis.
STUDENT EVALUATION PROCEDURE:
The marks earned in this course will be calculated from the assignment grade, the midterm and final
exams.
Assignments ?
25%
Midterm Exam
?
30%
Final Exam
?
45%
PS

 
Page 3 of 3
Ph
ysics 321
NAME
&
NUMBER OF COURSE
COURSE CONTENT
1.
Mathematical Physics
Coordinate Transformations, Gradient, Divergence, Curl
2.
Newtonian Mechanics (a review)
Newton's Law, Conservation Theorems, Rocket motion, limitations of Newtonian mechanics
3.
Oscillations
damped and forced, sinusoidal driving forces, Fourier series, impulsive forces, phase
diagrams for nonlinear systems
4.
Central Forces and Gravitation
orbits in a central field, reduced mass, effective potential, orbital dynamics
5.
Methods in the Calculus of Variations
Euler's Equation, functions with several dependent variables
6.
Hamilton's Principle and Lagrangian Dynamics
General coordinates, Lagrangian Dynamics, Hamiltonian Dynamics, phase space
7.
Systems of Particles
Centre of Mass, Linear Momentum, Angular Momntum, Collisions
8.
Non-inertial Reference Frames
Rotating Coordinate Systems
9.
Dynamics of Rigid Bodies
Angular momentum, moments of inertia, Inertia Tensor, Eulerian Angles,

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCE
?
DATE: Fall 1992
Ph
y sics 322
?
Advanced Electroma
g
netism ?
3
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE ?
UCFV CREDIT
CATALOGUE DESCRIPTION:
This course reviews and deepens the concepts discussed in Physics 112 & 222. Maxwell's equations
are examined from several perspectives and the link between them and special relativity is explored.
The propagation, reflection, transmission, refraction and polarization of e/m waves is explored.
COURSE PREREQUISITES:
Physics 222
COURSE COREQUISITES: None
HOURS PER TERM
?
Lecture ?
60 hrs ?
Student Directed
FOR EACH
?
Laboratory ?
hrs ?
Learning ?
hrs
STUDENT ?
Seminar
?
hrs
?
Other - specify:
?
Field Experience ?
hrs
?
hrs
TOTAL ?
60 HRS
UCFV CREDIT [j
?
UCFV CREDIT []
?
NON-CREDIT
TRANSFER
?
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC ?
TBD
SFU ?
TBD
UVIC ?
TBD
Other
• Thu
Coo p er ?
J.D. TUNSTALL
Ph.D.
W COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES
P7

 
Page
2
of 3
Ph
y sics 322
NAME
&
NUMBER OF COURSE
?
r
COURSES FOR WHICH THIS IS A
?
RELATED COURSES
PREREQUISITE:
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXT:
Electromagnetic Fields & Waves, Lorrain, Corson & Lorrain
REFERENCES:
1. Foundations of Electromagnetic Theor y
, J. Reitz and F. Milford. Addison-Wesley.
2. Introduction to Electrod y
namics, Griffiths, Prentice Hall.
OBJECTIVES:
1.
To
get the student solving Maxwell equations in various circumstances.
2.
To show the intimate link between special relativity and the magnetic field.
METHODS:
Lecture, Demonstration, Computer simulations etc.
STUDENT EVALUATION PROCEDURE:
Assignments ?
25%
Midterm Exam 30%
Final Exam
?
45%
[11
9

 
Page 3
of
3
Ph
y sics 322
NAME & NUMBER OF COURSE
COURSE CONTENT
1.
Electrostatic fields in a vacuum: Coulomb's Law, potential, conductors and insulators, Gauss'
I
Law and its applications, electric dipoles and multipoles, energy and mechanical forces in an
j
electric field.
2.
Dielectric materials: polarization, external and internal electric fields, electric displacement,
susceptibility and dielectric constant. Simple boundary value problems involving dielectrics.
\ ?
..,'
'
Solutions to Laplace's and Poisson's equations: continuity at an interface, images, problems with
rectangular, spherical and cylindrical symmetries.
4 .
Basic concepts of special relativity, the Lorentz transformation, transformation of velocity,
2)
acceleration, mass, four-vectors, the four-momentum, transformation of an electric charge
Ll"
density and of an electric current, the four-current density.
-
?
5.
Electric and magnetic fields of moving charges, field of a charge with constant velocity,
transformation of electric and magnetic fields and potentials, Maxwell's equations.
6. The vector potential, Biot-Savart law. Calculations of the vector potential and magnetic induction
from currents, Ampre's law.
W. ?
.
?
7. The Lorentz force, Faraday's Law. Maxwell's equations compared in integral and differential
6 ?
I ,
form, e/m waves, impedence of media, energy densities, Umov-Poynting vector.
\ 8. Reflection/Refraction, Snell's law, Brewster angle, waves at a boundary, transmission and
reflection. Radiation pressure. Course finishes with Chapter 32 of text.
- ?
*0 ?
v
?
ç'4
?
'vc
- ?
\i.kU -C
?
W
?
/AJ
?
Ci
1/AT
0

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCE
?
DATE: Fall 1992
Physics 351
?
Ouantum Mechanics
?
3
NAME & NUMBER OF COURSE
?
DESCRIFFIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
This fundamental course on Quantum Mechanics is the gateway to modern physics. SchrOdinger
equation and basic postulates of the theory will be examined. Topics will include Angular
Momentum, Hydrogen atom, Perturbation Theory.
- ?
,
/ ?
ziM
COURSE PREREQUISITES:
Physics 252 (Modern Physics)
?
-
COURSE COREQUISITES:
Physics 381 (Mathematical Physics)
HOURS PER TERM
?
Lecture ?
60 hrs
?
Student Directed
FOR EACH ?
Laboratory ?
hrs ?
Learning
?
hrs
STUDENT ?
Seminar
?
hrs ?
Other -
specify:
?
Field Experience ?
hi-s
?
hi-s
TOTAL ?
60 HRS
UCFV CREDIT []
TRANSFER
UCFV CREDIT ?
NON-CREDIT []
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC ?
TBD
SFU ?
TBD
UVIC ?
TBD
Other ?
S
Rob Woodside, Ph.D.
?
J.D. TUNSTALL Ph.D.
COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES
7/o

 
Page 2 of 3
Physics 351
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES
PREREQUISITE:
El
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS: ?
Ouantum Mechanics, Amit Goswami, Wm. Brown 1992
?
Ot
?
I ?
Pc/A'
c'w ,1cj
?
S
REFERENCES: ?
Quantum Mechanics, Dirac
Ouantum Mechanics, Bohm
OBJECTIVES:
To give the student a good grounding in the fundamentals of Quantum Mechanics.
METHODS:
This course will be taught using lecture, demonstration, and computer simulations. Problems will be
assigned and marked on a regular basis.
S7UDENT EVALUATION PROCEDURE:
Assignments ?
25%
Midterm Examination ?
30%
Final Examination ?
45%
0
elf

 
Page 3 of 3
Physics 351
NAME
&
NUMBER OF COURSE
i I
1.
Linear vector space, operators, eigenvalues and eigenvectors.
2.
Basic postulates of quantum mechanics, Schrodinger equation, probability density and flux.
3.
Linear momentum, angular momentum, parity.
4.
Separation of two body problem, Hydrogen atom. External magnetic and electric field.
S. ?
Spin and spin-dependent interactions. Direct product vector spaces.
6.
Pure and mixed states, polarization.
7.
Stationary and time-dependent perturbation theory. Variational method.
8.
Identical particles, correlations in ideal Bose-Einstein and Fermi-Dirac gases.
S
El

 
.
?
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: NATURAL SCIENCE
?
DATE: Fall 1992
Physics 381
?
Mathematical Ph
y sics ?
3
NAME & NUMBER OF COURSE
?
DESCRIPTIVE TITLE ?
UCFV CREDIT
CATALOGUE DESCRIPTION:
The object of this course is to give the student a wide arsenal of mathematical techniques, tools and
tricks to increase their ability in setting up and solving problems from scratch. The solution of
partial differential equations with applications to many areas of physics is the biggest single theme of
the course. Also included will be special functions, complex variable methods, calculus of
variations, integral equations and a little numerical analysis at the end.
COURSE PREREQUISITES:
Physics 111/112
Math 211, 212, 213, 221
COURSE COREQULSITES: None
Lecture
60 hrs
Laboratory
hrs
Seminar
hrs
Field Experience
hrs
Student Directed
Learning
?
hrs
Other - specify:
hrs
TOTAL ?
60 HRS
S
HOURS PER TERM
FOR EACH
STUDENT
TRANSFERUCFV
CREDIT
?
ER ?
UCFV
NON-TRANSFER
CREDIT
El
?
NON-CREDIT
El
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC ?
TBD
SFU ?
TBD
UVIC ?
TBD
Other
Tim Cooper ?
J.D. TUNSTALL Ph.D.
COURSE DESIGNER
?
DEAN OF ACADEMIC STUDIES

 
Page 2of3
Ph ysics 381
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES
PREREQUISITE:
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXT:
Advanced Mathematics for En
g
ineers and Scientists, Murray R. Spiegel.
REFERENCES:
Integral Equations, L.G. Chambers, International Textbook.
Mathematical Ph y
sics, E. Butkov, Addison-Wesley.
Mathematical Methods of Physics, J. Mathews & R.L. Walker, W.A. Benjamin Inc.
OBJECTIVES:
?
.
1.
To give students the necessary mathematical skills to tackle most common problems they
will encounter in physics.
2.
To give students an appreciation that mathematics really is the language of physics.
METHODS:
Lecture, Demonstration, Computer simulations. A relatively large number of assignment problems
will be given.
STUDENT EVALUATION PROCEDURE:
Assignments
25%
Midterm Exam
30%
Final Exam
45%
P /4

 
Page 3 of 3
Ph
y sics 381
NAME
&
NUMBER OF COURSE
COURSE CONTENT
1.
A large orientation assignment will be given covering the first six chapters of the text which
covers material students should know from the prerequisites for the course. Followed by review
lectures if needed.
Course continues with:
2.
Fourier Series
3.
Fourier Integrals
4.
Special Functions I (Gamma, Beta, Ei, Si, Erf)
5.
Special Functions II (Bessel Functions, cylindrical & spherical; Polynomials, Legendre, Hermite
& Laguerre)
6.
Partial differential equations, separation of variables, Laplace Transform techniques,
Sturm-Lioville systems, eigenvalues, eigenfunctions
I ?
7.
Complex variables, contour integrals & Cauchy's theorem, application to evaluation of integrals
C 6 .
Calculus of Variations (with and without constraint)
Discussion of minimum action principles in physics
9
Integral Equations, Green Functions and Dirac delta-function techniques
o Numerical methods for quadratures and solving integral and differential equations. Richardsonian
techniques will be discussed.
I'l-5

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION ?
0
DEPARTMENT: NATURAL SCIENCE ?
DATE: Fall 1992
Ph y sics 382
iãtLaburaturv &)14. fl1
1 6.
L
&O . 3
NAME & NUMBER OF COURSE ?
DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
An eclectic laboratory course designed to give students a chance to perform many traditional and
novel experiments. The students will be presented with a list of experiments spanning the many
disciplines of physics: dynamics, optics, solid state physics, fluid dynamics, thermodynamics,
electricity, magnetism, electronics, nuclear physics, etc. From this list, the students select seven
experiments which they find interesting.
COURSE PREREQUISITES:
Physics 221, Physics 222, Physics 252
COURSE COREQUISJTES:
?
r
L
HOURS PER TERM
?
Lecture ?
hrs ?
Student Directed
FOR EACH
?
Laboratory ?
60 hrs ?
Learning ?
hrs
STUDENT
?
Seminar ?
hrs ?
Other - specify:
?
Field Experience ?
hrs
?
hrs
TOTAL ?
60 HRS
UCFV CREDIT []
?
UCFV CREDIT ?
NON-CREDIT []
TRANSFER ?
NON-TRANSFER
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
?
TBD
SFU ?
TBD
UVIC ?
TBD
Other
?
0
G. McGuire ?
J.D. TIJNSTALL Ph.D.
COURSE DESIGNER ?
DEAN OF ACADEMIC STUDIES
#"-1/6

 
Page 2 of 3
S
Ph
ysics 382
NAME
&
NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
PREREQUISITE:
RELATED COURSES
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources elsewhere)
TEXTS:
Assorted Bibliography
OBJECTIVES:
General Objectives:
1.
To increase the students' appreciation that the test of all knowledge should be an
experiment, and that experiments are the sole judge of the correctness of knowledge.
2.
To provide the students with a chance to form and answer their questions experimentally.
3.
To provide direct experience of the fundamental difference between science and other
academic disciplines by demonstrating and providing experience with the way knowledge is
.
?
gathered and maybe more importantly to know how you know what you know.
Specific Objectives:
1.
To ensure the students have used the standard measuring devices found in most modern
physics labs.
2.
To provide opportunities for the students to measure and to check if the classroom theory is
reproducible in the lab.
3.
To provide an opportunity for students to try some simple research projects.
4.
To increase the students' laboratory skills in an effort to make the students more
employable.
5.
To ensure the students understand the importance of being able to communicate their
findings in a clear and consistent manner. To provide practice in this type of
communication.
METHODS:
1.
The student will be required to do seven (7) experiments from a suggested list of about
eighteen (18). The suggested experiments will cover a wide cross section of the standard
physics disciplines: mechanics, electricity, magnetism, optics, thermal, solid state physics,
electronics, etc.
2.
The students will work in pairs or individually.
Pt?

 
Page 3 of
3
Ph ysics 382
NAME
&
NUMBER OF COURSE
STUDENT EVALUATION PROCEDURE:
1.
The majority of marks earned
(75%)
in this course will be derived from the accumulated
grades assigned to the individual laboratory reports.
2.
The students will be required to give a seminar in which they will discuss the theory and
present their data. This seminar will be worth
25%
of the final grade assigned. It is
expected that the marks earned in this course will be higher than those earned in a normal
classroom environment.
EXPERIMENTS
(Suggested)
?
11b
lZr
I
L
7
1.
Determine the numerical value for the Gravitational constant G. (Cavendish apparatus)\
2.
Measuring the acceleration due to gravity. (Kater's Pendulum)
3.
Millikan Oil Drop Experiment
4. Measuring the speed of light. (rotating mirrors)
?
- ?
s ?
vL-
5.
Franck-Hertz Experiment ?
LI
J?T o(
c ?
'iij
6.
Photoelectric Effect
7.
Plotting of Magnetic Fields (3D)
8.
Ferromagnetism (Hysteresis)
9.
Mechanical Equivalent of Heat
10.
Angular Momentum (Advanced PSSC)
11.
Viscous Flow through tubes
12.
Doppler Effect
13.
Impedance of Loudspeakers
14.
Nuclear Magnetic Resonance
15.
Index of Refraction of Air (Interferometer)
16.
Zeeman Effect
17.
Black Body Radiation
18; ?
Individual Research Projects

 
r
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE: 29/10/92
Math 302
?
Analysis of ex p erimental and
observational data
?
4
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE ?
UCFV CRED.
CATALOGUE DESCRIPTION:
A practical course on the use and understanding of linear models,
based on a major statistical software package. The emphasis
throughout is on the construction and interpretation of simple
linear models used to represent observational points
.
fairly near
the overall mean; and on understanding which model represents the
alternate hypothesis and what restriction of this model
represents the null hypothesis.
COURSE PREREQUISITES:
Math 106, or Math 270, or Math 104 with a
grade of at least B-, or permission of the department.
COURSE COREQUISITES:
HOURS PER TERM
?
LECTURE 45 ?
HRS STUDENT DIRECTED
FOR EACH STUDENT ?
LABORATORY 30 ?
HRS
LEARNING ?
- HRS
SEMINAR ? HRS OTHER - specify:
-
FIELD EXPERIENCE
?
HRS ?
HRS
TOTAL .75
?
JIRS
UCFV CREDIT
I
?
UCFV CREDIT ?
.
?
NON-.
TRANSFER ?
_____ NON-TRANSFER _____
?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
TBA
SFU
TBA
Uv]c
TBA
Math Curriculum Committee
COURSE DESIGNER
i'1.I

 
PAGE 2 OF 3
MATH 302: Analysis
of Ex
p
erimental & observational data
NAME
&
NUMBER OF COURSE
?
COURSES FOR WHICH THIS IS A
?
RELATED COURSES: none
PREREQUISITE: Math 330, Math
350, Math 390.
TEXTBOOKS, REFERENCES, MATERIALS
(List reading resources
elsewhere)
TEXT:
Kleinbaum/Kupper/Muller, Applied regression analysis (2nd
edition), Prentice-Hall.
OBJECTIVES
The course is designed to enable students to:
1.
understand the application of the simple mathematical linear
model to the variety of practical problems encountered during the
course;
2. understand the ubiquity of the linear model in classical
statistics;
3.
have some appreciation of the limitations of such models,
especially for values distant from the means;
4.
be confident in their own use of computer software to
implement these techniques;
5. complete a simple personal research project applying at least
one of the methods learnt during the course to the solution of a
real-data problem.
STUDENT EVALUATION:
Project ? 10%
Assignments ?
20%
In-class tests ?
30%
Final Examination ?
40%
COURSE
Introduction
CONTENT:
to regression:
review of simple linear least-squares
regression. Multiple linear regression, explanation of the
software output, interpretation of the estimated equation,

 
.
?
PAGE 3 OF 3
MATH 302: Anal
y
sis of Experimental
& observational data
NAME
&
NUMBER OF COURSE
COURSE CONTENT (contd):
the coefficient of determination, inference for coefficients, the
residual variance, prediction means, prediction points, the ANOVA
table, the appropriate degrees of freedom (DF), the sequential
sums of squares, F-tests.
Checkin g
assumptions:
examination of residuals, Q-Qplots,
outliers, points of influence, auto-correlation. Approximate
means and variances. Approximate transformations to normality.
Correlation:
test that the (partial) correlation coefficient is
zero. Discussion of Fisher's z-transform.
Indicators:
Use of indicator or dummy variables to represent
categories.
The one-way
experimental
desi gn:
application of multiple
regression to the analysis of one-way experimental designs. The
problem of multiple comparisons. Discussion of the Scheffe, Tukey
and Bonnferroni methods. Test of linearity when multiple
I
observations are available at each 'x' value.
The
general
linear model:
review of matrix notation, vectors,
transpose, transpose of products. In matrix notation, the general
linear model, the normal equations, the sum of squares and its
partitioning.
Simple experimental desig ns:.
Paired experimental designs. The
randomised block design; its purpose and analysis.
The two-way factorial design; the additive model; interaction;
replication. The interpretation of interaction, the unbalanced
two-way design. Comparison of simple regression lines. Simple
analysis of covariance in one-way designs; adjusted means, and
related inference.
Frecruency data:
analyses of frequency data by weighted regression
(the GSK approach) using asymptotic chi-squared approximations.
The test for assigned probabilities, the test for independence in
contingency tables, correlated binomials, McNemar's test. Simple
test of an assigned distribution, based on grouped data, the
goodness-of-fit test. Logistic regression. The chi-square index
of dispersion for Poisson or binomial data.
Ranking
methods:
replacement of observations by comparative
ranks, use of standard least square methods using estimate of
. residual variance under null hypothesis, leading to the Mann-
Whitney and Kruskall-Wallis asymptotic approximations. The
Wilcoxon paired rank test.
fV)3

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
?
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE: 06/01/93
Math 308 ?
Linear Programmin
g ?
3
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:An introduction to the theory and
applications of linear programming. Topics include: the geometry
of linear programs, duality, the simplex method, networks,
applications of duality.
COURSE PREREQUISITES: Math 221 or Math 114..A C+ or better or
recommended in Math 114.
COURSE COREQUISITES:
HOURS PER TERM
?
LECTURE 60
?
HRS STUDENT DIRECTED
FOR EACH STUDENT LABORATORY
?
.
?
LEARNING. ?
- HRS
SEMINAR
?
HRS OTHER - specify:
-HRS
FIELD EXPERIENCE ?
HRS
?
TOTAL 60 HRS
UCFV CREDIT
?
I ?
UCFV CREDIT ?
NON-
TRANSFER ?
h ?
NON-TRANSFER
?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC TBA
SFU TBA
UvI
C TBA
Math Cirr. Committee.
COURSE DESIGNER
IV?L(

 
S
Math 308 Linear Programming
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES: Math 343
PREREQUISITE: None
TEXTBOOKS, REFERENCES, MATERIALS (List reading resources
elsewhere)
TEXTS:Linear Programming, V. Chvatal and W.H. Freeman.
OBJECTIVES: The student will be provided with the resources
to recognize, setup and solve linear.programming problems as
they occur in the sciences, economics, business, and other areas.
. The. course will be primarily lecture-based, with some
use' of micro-computer resources for several assignments.
STUDENT EVALUATION PROCEDURE:
Students will write 2 to 3 midterm exams during the semester, as
well as a cumulative final exam. They will also be expected to
turn in assignments periodically. The approximate .weightings will
be as follows:
Midterm exams 40%
Final exams 40%
Assignments 20%
.
ftll$

 
Math 308 Linear Programming
NAME & NUMBER OF COURSE
COURSE CONTENT:
(1) Introduction
• (a)
Optimization and mathematical programming
(b) Linear programming - formulation
• (c)
The geometry of linear programs
(2) Mathematical Prerequisites
(a)
Linear Algebra
(b)
Convex sets
(3) Duality Theory
(a)
An example of dual linear programs
(b)
Transformations among various forms of the linear program
(c)
The dual problem and its properties
(d)
The duality theorem
(e)
Complementary slackness
(4) The Simplex Method
(a)
Extreme points and basic feasible solutions
(b)
The optimality theorem
(C)
Pivoting to a new basic feasible solution
(d)
Degeneracy and cycling. Multiple optima
(e)
Computational aspects
(f)
Geometric interpretation
(g)
Artificial variables and the two-phase method
(h)
The revised simplex method
(i)
The dual simplex method
(j)
Computation comparisons among the various versions of
the simplex methods
(5) Case Problems
(6) Postoptimality Problems
(a)
sehsitivity Analysis
(b)
Parametric programming
(7) Special Linear Programs
?
• ?
• ?
-.
(a) The transportation problem
• (b)
The transportation algorithm
- ?
(C)
Network flows

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE:10/01/93
MATH 316:
?
NUMERICAL ANALYSIS
?
_j_
NAME
& NUMBER
OF COURSE DESCRIPTIVE TITLE
?
UCFV
CREDIT
CATALOGUE DESCRIPTION:
Discussion, construction and application of numerical computing
solutions to mathematical problems, inc. linear algebra and
eigenvalues, differentiation and integration, non-linear
equations, the approximation of functions and ordinary
differential equations.
?
-
COURSE PREREQUISITES:
Math 112 or 114, Math 221 and knowledge of
a programming language acceptable to the department.
COREQUISITES:
? -
HOURS PER TERM ?
LECTURE ?
45 ?
HRS STUDENT DIRECTED
FOR EACH STUDENT
?
LABORATORY 30
?
HRS
LEARNING
?
- HRS
SEMINAR ?
HRS OTHER - specify:
. ?
FIELD EXPERIENCE ?
IiRS
?
TOTAL
75
-MRS
MRS
UCFV CREDIT ?
UCFV CREDIT ?
NON-
TRANSFER ?
-
?
NON-TRANSFER _____
?
CREDIT
TRANSFER
STATUS
(Equivalent,
Unassigned, Other Details)
UBC
TBA
SFU
TBA
UVIC
TBA
Math Curr. Committee
COURSE DESIGNER
0
ME

 
V.
MATH 316: NUMERICAL ANALYSIS
NAME & NUMBER
OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES:
PREREQUISITE:
TEXTBOOKS, REFERENCES; MATERIALS (List reading resources
elsewhere)
TEXTS: Text TBA.
Basic references:
Germund Dahlquist & Ake Bjork, Numerical methods. Prentice-Hall
(1974)
C.F.Gerald and P.O.Wheatley, Applied Numerical analysis (4th
edition). Addison-Wesley (1989).
Burden & Faires
t
Numerical analysis (4th edition). Nelson
(Wadsworth)
OBJECTIVES:
1.
Understand the inherent limitations of floating point
representation and machine accuracy, and the notion of a
condition number for both a given problem and for a
particular algorithm.
2.
Become aquainted with the mathematics of some of the
basic 'classical' techniques for finding solutions to
numerical problems.
3.
Know how to proceed to write appropriate software
algorithms and how to use a software package pertaining to
the programming language known (e.g. Borland's Numerical
?
-
Methods, NAG
and IMSL routines.)
STUDENT EVALUATION PROCEDURE:
Assignments ?
20%
In-class tests
?
40%
Final Examination ?
40%
0
r
L
I"

 
V
. ?
MATH 316: NUMERICAL ANALYSIS
IThXE
&
NUMBER OF COURSE
COURSE CONTENT:
Overview of methods: iteration ( x = g(x) ), local approximation,
Newton-Raphson, the secant method, linear interpolation1
numerical integration by the trapezoidal rule, Richardson
extrapolation, approximate solution of differential equations by
Euler's method, differences, simulation, algorithms, numerical
instability.
propagation,
Error: sources,
cancellation
absolute and
of
relative,
terms, of error.
rounding
Floating
and
truncation,
and fixed
point representation of numbers. The condition number for the
algorithm, for the problem.
Numerical use of series: alternating series, power series,
acceleration of convergence, Euler-Maclaurin's summation formula,
Aitken extrapolation, asymptotic series.
Approximation of functions: linear, polynomial interpolation,
Lagrange's
.
formula, inverse interpolation, equidistant
interpolation and the Runge phenomenon, Chebycheff abscissae,
. orthogonal polynomials, economized power series, rational
functions, splines; use of trigonometric series and transforms
(if time allows).
Numerical linear algebra: Gaussian elimination, pivoting
strategies, LU-decomposition, inverse calculation, iterative
methods; symmetric
positive-definite
matrices, large sparse
systems, eigenvalues.
Numerical integration: the rectangle rule, the trapezoidal rule
and Roniberg's method, Simpson's formula; singularities, infinite
intervals, the Euler-Maclaurin summation formula, Stirling's
asymptotic formula for ln(m!), Gaussian quadrature.
Differences, numerical differentiation.
Non-linear equations: Bisection, secant, Newton-Raphson, x = g(x)
where g(x) is a contraction mapping, Aitken. extrapolation. Multi-
dimensions, the Nelder-Mead simplex method (as time allows).
Initial value problems: Euler's method with repeated Richardson
extrapolation, the modified midpoint, power-series, and Runge-
Kutta methods; predictor-corrector methods, stiff problems.
.
(V)"0.

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE: ?
07/01/93
Math 320
?
Advanced Calculus
?
3
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE ?
UCFV CREDIT
CATALOGUE DESCRIPTION: An introduction to some techniques of
real analysis. Topics include infinite series, uniform
convergence, Taylor series, improper integrals, and Fourier
Series.
COURSE PREREQUISITES: Math 214.
COURSE COREQUISITES: None
HOURS PER TERN ?
LECTURE 60 ?
HRS STUDENT DIRECTED
FOR EACH STUDENT LABORATORY
?
HRS LEARNING ?
- HRS
SEMINAR ?
HRS OTHER - specify:
- HRS
FIELD EXPERIENCE ?
HRS ?
TOTAL 60 HRS
UCFV CREDIT ?
I ?
1 ?
UCFV CREDIT ?
NON-.
TRANSFER
?
h
?
I ?
NON-TRANSFER _____ ?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC TBA
SFU TBA ?
0
UVIC TBA
Math Cirr. Committee
COURSE DESIGNER ?
0
lvi."

 
Math 320, Advanced Calculus
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS
IS A ?
RELATED COURSES: Math 322
PREREQUISITE: None
TEXTBOOKS, REFERENCES, MATERIALS (List reading resources
elsewhere)
TEXTS:Methods of Real Analysis, R. Goldberg, Wiley & Sons.
OBJECTIVES:To introduce the students to some of the series-based
methods of analysis, as they are used within physics, engineering
and mathematics.
STUDENT EVALUATION PROCEDURE: The students will be evaluated on
the basis of assignments (approx. 20%), 2 or 3 midterm exams
(aprrox.40%) and a final exam (approx.40%).
1]
.
I1.I?

 
•1
Math 320, Advanced Calculus.
NAME & NUMBER OF COURSE
COURSE CONTENT
1. Infinite Series
a)
Convergence, absolute and conditional.
b)
Series with non-negative terms, comparison tests.
c)
Ratio and root. tests. Remainders.
d)
Series with variable signs.
e)
Other tests for convergence.
1.
2. Sequences and series of functions, Uniform convergence..
a)
Uniform convergence.
b)
Consequences of uniform convergence
c)
Abel
t
s and Dirichlet
1
s tests.
3. Taylor Series
a)
Power series, Interval of convergence.
b)
Properties of power series.
c)
Taylor and Maclaurin series.
d)
The arithmetic of power series.
4. Improper Integrals.
a)
Conditional and absolute convergence.
b)
Improper integrals with non-negative integrands.
c)
The Cauchy principal value.
d)
Uniform convergence and consequences.
5. Fourier Series
a)
Criterion of approximations.
b)
Fourier coefficients.
c)
Dirichiet conditions.
d)
Orthogonal functions..
e)
Expansion of functions.
f)
Change of interval.
.0-
(v),
j3

 
.,
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
Math 322
?
Complex Variables
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
DATE: 10/10/92
3
UCFV CREDIT
CATALOGUE DESCRIPTION:
An introduction to complex analysis, and its applications. Topics
include: Algebra and geometry of the complex plane, analytic
functions, contour integration, residue theory, conformal
mappings. ?
S
COURSE PREREQUISITES: Math 211
COURSE CO REQUISITES: None
HOURS PER TERN
?
LECTURE 60
?
HRS STUDENT DIRECTED
FOR EACH STUDENT
?
HRS
LABORATORY ?
HRS LEARNING ?
-
SEMINAR ?
HRS OTHER - specify:
-HRS
FIELD EXPERIENCE
?
HRS ?
TOTAL 60
?
HRS
UCFV CREDIT ?
UCFV CREDIT
?
[ ?
I ?
NON-
TRANSFER
?
h ?
NON-TRANSFER I
?
i. ?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC TBA
SFU TBA
UVIC TBA
COURSE DESIGNER: Math Cirr. Committee.
Iv",'

 
MATH 322, COMPLEX VARIABLES
MANE & NUMBER OF COURSE
.
COURSES FOR WHICH THIS IS A
PREREQUISITE:
None.
RELATED COURSES: Upper level
Physics and Math courses.
TEXTBOOKS, REFERENCES, MATERIALS (List reading resources
elsewhere) ?
--
TEXT: Complex Variables and Applications, R.V. Churchill and J.W.
Brown, McGraw-Hill.
OBJECTIVES: The student will be introduced to the fundamental
ideas of complex analysis as they are needed in physics,
engineering and mathematics itself.
?
0
STUDENT EVALUATION PROCEDURE:
Students will write 2 to 3 midterm exams during the semester, as
well as a cumulative final exam. They will also be expected to
turn in assignments periodically. The approximate weightings will
be as follows:
Midterm exams 40%
Final exams 40%
Assignments 20%

 
MATH 322, COMPLEX VARIABLES
NAME & NUMBER OF COURSE
COURSE CONTENT:
An introduction to the theory and applications 'of complex
numbers. Topics will include:
1.
The complex number field (modulus, conjugate, functions,
regions, n'th root of unity, the fundamental theorem of algebra.)
2.
Analytic functions (Cauchy-Rielflaflfl equations, exponential
functions, log function, trig, functions, branch points,
harmonic functions.)
3.
Curves and contour integration. '(Cauchy's theorem, Cauchy's
integral formula, the maximal principle.)
4.
Taylor series and Laurent series, term-by-term differentiation
. and integration.
4. Singularities, residues and poles, the residue theorem and
applications.
5.
Introduction to conformal mapping. Bilinear transformations,
Schwartz-ChristOffel transformation (time permitting.)
.10
Iv'.",

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE: 29/10/92
Math 330 ?
Design of Ex
periments. ?
4
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CRED.
CATALOGUE DESCRIPTION:
The construction and analysis of standard experimental designs.
Emphasis will be on the. conduct, assumptions, implications and
the rationale of particular designs; not on the finite geometry
nor the combinatorics of the designs. Students will use suitable
software, e.g. MINTAB, BMDP, when necessary. Students will be
expected to design, conduct, analyse and report an experiment
illustrating at least one of the major designs discussed during
the course.
COURSE PREREQUISITES: Math 302.
COURSE COREQUISITES:
HOURS PER TERM
?
LECTURE 45
?
HRS STUDENT DIRECTED
FOR EACH STUDENT LABORATORY 30
?
BBS LEARNING ?
T
BBS
SEMINAR ?
BBS OTHER - specify:
-BBS
- ?
FIELD EXPERIENCE ?
BBS ?
TOTAL 75 BBS
UCFV CREDIT ?
UCFV CREDIT ?
NON-
TRANSFER ?
_____ ?
NON-TRANSFER _____
?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
TBA
SFU
TBA
UVIC
TBA
Math Curriculum Committee
COURSE DESIGNER

 
V
PAGE 2 OF 5
MATH 330: Desi
gn
of Experiments.
NAME & NUMBER OF COURSE
?
COURSES FOR WHICH THIS IS A
?
RELATED COURSES:
none
PREREQUISITE:
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources
elsewhere)
TEXT: TBA
Basic References:
Statistics for experimenters. G.E.P.Box, W.G.Hunter, J.S.Hunter
(John Wiley & Sons 1978)
The design and analysis of clinical experiments. Joseph L. Fleiss
(John Wiley & Son 1986)
Analysis of repeated measures. M.J.Crowder & D.J.Hand (Chapman
and Hall 1990).
The design of experiments. D .R. Cox. (John Wiley & Sons 1957).
OBJECTIVES:
The course is designed to enable the students to:
1. be familiar with the basic statistical designs commonly met in
practice and in the literature;
2.
understand the reasoning and importance of the basic
experimental manoeuvres of randomisation, blocking,
stratification, and replication;
3.
meet the
notion
of random effects models for the first time;
4. consider the effects of measurement errors in the independent:
variables and the
notions
of replicability and reliability.
STUDENT EVALUATION PROCEDURE:
Project ? 10%
Assignments ?
20%
. In-class tests
?
30%
Final Examination ?
40%

 
PAGE 3OF5
?
0
MATH 330: Desi
gn of Experiments.
NAME & NUMBER OF COURSE
COURSE CONTENT:
Linearity:
the assumptions of a linear model, linear effects and
a linear error. Randomization.
Blocking
desi gns:
matched pairs; randomisd blocks; latin Squares;
multiple latin squares; graeco-latin squares; balanced incomplete
block design, Youden squares.
Blocking versus covariate analysis - discussion.
Factorial
desig ns:
2
w
designs. Yates' plussing and minussing;
Daniels' method of normal plotting to select contrasts of
_interest in saturated designs. Fractional factorial (f.f.)
designs, confounding and aliasing. How to select a f.f. design;
implications of the selection; replication.
Designs of Resolution R.
Plackett & Burman designs.
Response surface methods:
use and estimation of local quadratic
approximations, search for optimum.
Variance
designs, construction
components:
variance
of appropriate
component
models,
models
interpretation
in balanced
?
of
S
tests, confidence intervals for fixed effects.
Cross-over desig
ns:
conditions under which they are appropriate,
analysis and interpretation.
Split-plot designs:
common repeated measure designs, and
corresponding univariate models and analysis.
Error-in-measurement problems:
replication and reliability;
Cronbach's alpha; the attentuation of slope estimates.
(V)j9

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
?
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE: 10/10/92
Math 343 ?
Applied discrete mathematics
?
3
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CRED.
CATALOGUE DESCRIPTION: An introduction to discrete modelling,
generation of combinatorial objects, applications to scheduling,
applications of graphs.
COURSE PREREQUISITES: Math 243, Knowledge of a computing language
(Fortran, or PL/1).
COURSE COREQUISITES: None
HOURS PER TERM
?
LECTURE 60
?
HRS STUDENT DIRECTED
FOR EACH STUDENT LABORATORY
?
HRS LEARNING ?
- HRS
SEMINAR ?
HRS OTHER - specify:
-HRS
FIELD EXPERIENCE ?
HRS ?
TOTAL 60
HRS
UCFV CREDIT
?
I ?
UCFV CREDIT ?
I ?
NON-
TRANSFER ?
h ?
NON-TRANSFER ?
I
?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC: TBA
SFU: TBA.
UVIC: TBA
.Math Cirr. Committee.
?
COURSE DESIGNER

 
Math 343, Applied Discrete Mathematics
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS IS A ?
RELATED COURSES: Upper level
PREREQUISITE: none ?
I
computing courses.
TEXTBOOKS, REFERENCES, MATERIALS (List reading resources
elsewhere)
TEXTS: TBA
OBJECTIVES:This course is a survey of some combinatorial aspects
of computing. Students will study algorithms for enumeration,
optimization and other discrete problems, and their
implementation on a computer. Issues of complexity will also
be discussed. Some of the assignments will require use of
computer resources.
STUDENT EVALUATION PROCEDURE: Students will be evaluated on
the basis of two or three in-class exams (approx. 40%
. ), a
final exam (approx. 40%) and assignments (approx. 20%.) Some
of the assignments will require computer resources.
C
S
..
Av

 
POF
MATH 343 APPLIED DISCRETE MATHEMATICS
NAME & NUMBER OF COURSE
COURSE CONTENT:Topics will include the following items in
sections 1,2 and 3, and selected items from sections 4,5 and 6.
1.
Concepts of combinatorics and graph theory. (Combinations,
permutations, partitions, networks, paths, cycles.) Enumeration
of these objects.
2.
Computer representation of combinatorial objects.
(Representations of integers, sets,.graphs, networks- etc.)
3.
Complexity of Combinatorial computations. (Computational
efficiency,
polynomial-time algorithms, recognition problems,
the satisfiability problem, Cook's theorem, Karp's reductions.)
. ?
4. Basic Techniques. (Searching in trees, backtracking,
generation of combinations, permutations. Partitions of a set.
Sieving processes and isomorph rejection. Enumeration. Sorting
problems.)
5.
Shortest paths and flows in networks. (Max-flow mm-cut
theorem. The labelling problem. Methods of findIng shortest
paths, the Belman-Ford algorithm, Dijkstra
t
s
algorithm, the
Floyd-Marshall method. Minimal cost flow problems, the Hitchcock
problem; applications.)
6.
Other algorithms. (Graph colouring, backtracking, impasse
detection. Hamilton path generation. The travelling salesman
problem. Determination of connectivity, components, and spanning
trees. Matching problems)
.
f11'.

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics ?
DATE: 29/10/92
Math 350 ?
Survey Sam
p
lin
g ?
4
}ThXE & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CRED.
CATALOGUE DESCRIPTION:
An introduction to the theory and practice of survey sampling.
Students will be expected to draw up a sampling frame, design,
conduct, analyse and report a small sample survey.
COURSE PREREQUISITES:
Math 302; Math 270 recommended.
COURSE COREQUISITES
HOURS PER TERM ?
LECTURE 45
?
HRS STUDENT DIRECTED
FOR EACH STUDENT
?
LABORATORY 30 ?
HRS
LEARNING ?
- HRS
SEMINAR ?
HRS OTHER - specify:
- HRS
FIELD EXPERIENCE ?
ERS ?
TOTAL 75 HRS
UCFV CREDIT ?
UCFV CREDIT ?
NON-
TRANSFER ?
_____
?
NON-TRANSFER _____ ?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
TBA
SFU
TBA
UVIC
TBA
Math Curriculum Committee
COURSE DESIGNER
.
(1'3

 
.
?
PAGE 2 OF 3
Math 350: Surve
y Sampling
NAME
&
NUMBER OF COURSE
?
COURSES FOR WHICH THIS IS A ?
RELATED COURSES: none
PREREQUISITE:
TEXTBOOKS, REFERENCES. MATERIALS
(List reading resources
elsewhere) ? -
TEXT: TBA
Basic References:
Survey sampling. L.Kish (John Wiley & Sons, 1965)
Statistical design for research. L.Kish (John Wiley & Sons, 1987)
Sampling techniques (third edition). W.G.Cochran (John Wiley &
Sons, 1977)
OBJECTIVES:
The course is designed to enable students to:
1.
have a basic understanding of the practical requirements
necessary to undertake a sample survey;
2.
appreciate the particular mathematical viewpoint of the theory
of sampling from a finite population, and the differences this
forces upon certain mathematical definitions and procedures;
3.
be acquainted with the standard sampling designs and
nomenclature, and the customary formulas used to analyse the
results.
STUDENT EVALUATION PROCEDURES:
Project ?
10%
Assignments ?
20%
In-class tests
?
30%
Final Examination ?
40%

 
PAGE 3 OF 3
Math
350:
Surve
y
Sampling
NAME
&
NUMBER OF COURSE
COURSE CONTENT:
Simple random sampling:
variances, the finite population
correction, the standard error, random sampling with replacement,
estimation of a ratio, estimates of totals
over
subpopulatiOflS.,
comparison between domain means.
Sam p
linci proportions and percenta
ges:
estimation of proportions
in cluster sampling.
Estimation of sample size
the design effect, deff.
Stratified random sam
p
lin
g :
proportional and optimal allocation.
The ratio estimator:
variance, bias, coefficient of variation,
comparison of two ratios, the regression estimator.
Single-stage cluster sampling:
equal sized clusters, intraclass
correlation, p.p.s. sampling.
Specific techniques:
including two-stage sampling,
interpenetrating sübsaiuples, repeated measurement. practical
problems: including non-response.
0

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE: 10/01/ 93
MATH 370:
?
METHODS OF MULTIVARIATE
STATISTICS ?
4
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:
The basis of the course is the extension of the linear model
methods. of MATH 302 to the multi-variate situation. The emphasis
of the course is on examination of a range of widely used
multivariate statistical techniques, their relationship with
familiar univariate methods and on the solution to practical
problems. 'The entire theory of multivariate tests of
significance by analysis of dispersion is obtained as a
generalization of the univariate analysis of variance', C.R. Rao
(1973).
COURSE PREREQUISITES:
Math 221, 270, 302.
COURSE COREQtJISITES:
HOURS PER TERN
?
LECTURE ?
45 ?
HRS STUDENT DIRECTED
FOR EACH STUDENT LABORATORY 30
?
ms LEARNING ?
- HRS
SEMINAR ?
KRS OTHER - specify:
-IIRS
FIELD EXPERIENCE ?
HRS ?
TOTAL 75 .HRS
• UCFV
TRANSFER
CREDIT
??
NON-TRANSFER
UCFV CREDIT ?
I
I
??
NON-CREDIT
TRANSFER
STATUS
(Equivalent, Unassigned, Other -Details)
UBC
TBA
SFU
TBA
tJvIC
TBA
Math Curr. Committee
COURSE DESIGNER

 
Math 370: Methods of Multivariate statistics
)Th1{E
& NUMBER
OF
COURSE
COURSES
FOR WHICH THIS IS A
?
RELATED COURSES: Upper level
PREREQUISITE: ?
Statistics courses.
TEXTBOOKS.
REFERENCES.
MATERIALS (List reading resources
elsewhere)
TEXTS: Text TBA.
Basic references:
Raó, C.R. (1973) Linear statistical models, Chapter S. John Wiley
& Sons.
Timm, Neil H : 'Multivariate analysis of variance of repeated
measures' In P.R.Krishnaiah, ed, Handbook of Statistics: Analysis
of variance; Volume 1, pages 41-87, Amsterdam, North-Holland
Publishing Company (1980).
Berhard Flury and Hans Riedwyl (1985), 'T
2
Tests, the linear two-
group discrimination function and their computation by linear
regression', The American Statistician Vol 39, pages 20-25.
OBJECTIVES:
1.
Understand how a sound grasp of the univariate linear
model can be simply developed into an intuitive
understanding of the commonly used multi-normal statistical
techniques.
2.
Be conversant with the commonly used multivariate
statistical methods and how to apply them to data sets using
statistical software.
3.
Become aquainted with the major multi-variate criteria
for the comparison of competitive hypotheses, and inter-
relationships of
these criteria.
STUDENT EVALUATION PROCEDURE:
Assignments ?
20%
In-class tests
?
40%
Final Examination ?
40%
.

 
• ?
Math 370: Methods of Multivariate statistics
NAME
&
NUMBER OF COURSE
COURSE CONTENT:
Expectation, dispersion and covariance of vector random
variables.
The general multivariate normal distribution, its marginal
and
,
conditional distributions and properties.
Estimation of p, and ; the sums of squares and cross-
products matrices. Sampling and the use of the basic results
on the Wishart distribution, the distribution of special
cases of the Wilks' lambda criterion and of Hotelling's T2.
Tests for assigned mean values, for a given structure of
-
?
mean values, for differences between mean values of two
populations. Fisher's linear discriminant. Relationship
between linear discriminant analysis and linear regression.
Mahalanobis' D2.
The Analysis of Dispersion, tests of linear hypotheses, test
for additional information. Test for differences in mean
values between several populations.
Multivariate regression
Repeated measures, growth curves.
Discussion of criteria and their relationships, Wilks'
lambda, Hotelling-Lawley trace, Roy-Pillai largest root.
Discriminant
analysis, the equivalent discriminant score.
Canonical correlations. Canonical discriminant functions.
Principal components - use of covariance and correlation
matrices.
The ideas underlying factor analysis
.
; the principal factor
method. More modern factor analysis methods illustrated by
the use of appropriate software.
LI
M--n

 
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMA11ON
DEPARTMENT: Mathematics
?
DATE: 29/01/93
Math 390 ?
Time series & forecasting
?
4
NAME & NUMBER OF
COURSE
DESCRIPTIVE TITLE
?
UCFV CRED.
CATALOGUE DESCRIPTION:
The course is an introduction to the basic ideas on time series
analysis and to the Box-Jenkins ARIMA family of models in
particular. Observations are assumed discrete and uniformly
spaced. Spectral methods are discussed without mathematical
depth. The emphasis of the course will be on practical
implementation of the methods. Students will have access to
software implementing these models, e.g. MINITAB and BMDP.
Students will be expected to collate a time series of their own
choice, appropriately analyse, report, and construct.-forecasts
for it.
COURSE PREREQUISITES: Math 270, 302.
COURSE COREQUISITES:
HOURS PER TERM ?
LECTURE 45
?
HRS STUDENT DIRECTED
FOR EACH STUDENT LABORATORY 30
?
LEARNING ?
- HRS
SEMINAR
?
HRS OTHER - specify:
- HRS
FIELD EXPERIENCE ?
HRS ?
TOTAL 75 HRS
UCFV CREDIT ?
UCFV CREDIT ?
NON-
TRANSFER ?
El
?
NON-TRANSFER ?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
TBA
SFU
TBA
UVIC
TBA
Math Curriculum Committee
COURSE DESIGNER

 
.
?
PAGE 2 OF 3
Math 390: Time series & forecasting
NAME & NUMBER OF COURSE
?
COURSES FOR WHICH THIS IS A
?
RELATED COURSES: none
PREREQUISITE:
TEXTBOOKS. REFERENCES. MATERIALS (List reading resources
elsewhere)
TEXT: TBA
Basic References:
?
--
Time series analysis, forecasting and control. G.E.P.Box and
G.W.Jenkins. (Prentice-Hall, Inc. revised edition 1976)
Quantitative forecasting methods. N.R.Farnum and L.W.Stanton.
S
(PWS-KENT Publishing Company, Boston, 1989)
OBJECTIVES:
The course is designed to enable students to:
1.
become acquainted with the theoretical and practical
difficulties associated with correlated observations, and the
standard procedures for analysis of such data;
2.
become familiar with ARIMA models and how to use appropriate
software to fit these models to data;
3.
understand the relation of widely used empirical techniques to
the mathematical ARIMA models and spectral methods;
4.
be able to construct probabilistic forecasts from time series
data.
STUDENT EVALUATION PROCEDURE:
Project ?
10%
Assignments
?
20%
In-class tests
?
30%
Final Examination ?
40%
S
M.

 
El
PAGE 3OF3 .
Math
390:
Time series & forecasting
NMIB
&
NUMBER OF COURSE
COURSE CONTENT:
First
notions:
methods for forecasting, differencing, regression,
moving averages, Fourier methods, Schuster's periodogram,
updating, Holt-Winters' exponentially weighted moving averages,
seasonality.
Stationarity:
the autocorrelation function, the spectral density'
function, estimates, variances, smoothing.
Linear random shock models:
the autoregressive moving average
models, the Yule-Walker equations, admissability and
invertibility, differencing.
Minimum mean square error. forecasts:
stochastic model building
and identification, diagnostic checking, moitoring forecasts.
Seasonal forecastin g :
simple models.
Linear transfer function models:
the cross-correlation function,
simple models relating two series.
?
0
0

 
UNIVERSITY COLLEGE OP THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE:10/01/93
MATH 402:Generalised linear models and survival anal y sis. ?
4
NAME & NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV
CREDIT
CATALOGUE DESCRIPTION:
The application of the methods of the linear model analysis
developed in Math 302 to non-normal data. This includes
1
in
particular, the analysis of contingency tables by log-linear
models, the analysis of incidence data by Poisson models, the
analysis of case-control data by logistic models, the analysis of
matched case-control data by conditional logistic regression, and
the analysis of survival data adjusting for covariates and by the
use of Cox's proportional hazard models.
COURSE PREREQUISITES: Math 302, and Math 270 or permission of the
department.
COURSE COREQUISITES:
HOURS PER TERN ?
LECTURE ?
45
FOR EACH STUDENT LABORATORY 30
SEMINAR
FIELD EXPERIENCE
HRS STUDENT DIRECTED
LEARNING ?
- ItRS
HRS
}tRS OTHER - specify:
- HRS
HRS ?
TOTAL 75 ERS
UCFV CREDIT ?
UCFV CREDIT ?
NON-
TRANSFER
?
_____
?
NON-TRANSFER _____ ?
CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC
TBA
SFU
TBA
UVI C
TBA
. Math Curr. Committee
COURSE DESIGNER
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I
..
MATH 402:Generalised linear models and survival analysis.
NAME &
NUMBER OF
COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES: Upper level
PREREQUISITE:
?
S
?
Statistics courses, esp. Math
1302, Math 370.
TEXTBOOKS, REFERENCES. MATERIALS (List reading resources
elsewhere)
TEXTS:
Text TBA.
Basic references:
Mccullagh, P. and Nelder, J.A. Generalized Linear Models (Second
edition). Chapman and Hall (1989).
Dobson, A.J. (1983) An introduction to statistical modelling.
Chapman and Hall (1983).
Kalbfleisch, J.D. and Prentice, R.L. The statistical analysis of
failure time data. John
Wiley (1980).
OBJECTIVES:
1.
Understand how a sound grasp of the univariate linear
model can be extended by the use of the Nelder-Wedderburn
methods to a large variety of exponential models with a
scale factor.
2.
Be conversant with the commonly used generalised linear
model applications and how to apply them to data sets using
statistical software..
3.
Become aquainted with the notions underlying the
published analyses of incidence and survival data,
especially the 'lack of memory' of the Poisson model and of
the Cox conditional
likelihood.
STUDENT EVALUATION PROCEDURE:
Assignments ?
20%
In-class tests
?
5 ?
40%
Final Examination ?
40%

 
. MATH 402:Generalised linear models and survival analysis.
NAME & NUMBER OF COURSE
COURSE CONTENT:
Dilution assays, the complementary log-log transformation.
Probit analysis. Logit models for proportions. Inverse
polynomials.
Weighted regression, deviance, the link function,
exponential models with a scale factor, the Nelder-
Wedderburn scoring method of iteratively reweighted least
squares with an iteratively adjusted dependent variable.
Special cases with discussion:
Exponential failure with covariates, simple survival.
Poisson counts with covariates, application to incidence
data, repeated counts of a single observation.
Analysis of multi-way contingency tables by log-linear
models.
Logistic regression.
Conditional logistic regression; application to matched
case-control data.
Models with constant coefficient of variation, the gamma
distribution.
The inverse-Gaussian distribution, applications to length-
of-stay data.
Weibull survival with covariates.
Extreme value distribution with covariates.
Cox's proportional-hazard model, Cox's logistic model fOr
survival. Stratification.
Examples of joint modelling of mean and dispersion (as time
allows)..
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1
UNIVERSITY COLLEGE OF THE FRASER VALLEY
COURSE INFORMATION
DEPARTMENT: Mathematics
?
DATE:. 05/01/93
Mathematics 439
?
Modern Al g ebra ?
_i...
NAME '& NUMBER OF COURSE DESCRIPTIVE TITLE
?
UCFV CREDIT
CATALOGUE DESCRIPTION:This course is an introduction to the ideas
of modern algebra, with emphasis on group theory. Topics include
groups and symmetry, group structure (Sylow theorems, finite
Abelian groups) and group actions. The basic elements of ring
theory (ideals and homomorphisms, integral domains, polynomial
rings, unique factorization) and field theory (characteristic,
algebraic extensions) are-also considered.
COURSE PREREQUISITES: Math 221
COURSE COREQUISITES: None
HOURS PER TERM . LECTURE 60
?
HRS STUDENT DIRECTED
FOR EACH STUDENT ?
LABORATORY ?
HRS
LEARNING ?
- HRS
SEMINAR ?
HRS OTHER - specify:
-IIRS
FIELD EXPERIENCE
?
HRS ?
TOTAL 60 'ItRS
UCFV CREDIT
?
UCFV CREDIT
TRANSFER STATUS (Equivalent, Unassigned, Other Details)
UBC TBA
SFU TBA
UVIC TBA
Math C j
rr. Committee.
C
M, 3
54,

 
I
MATH 439 MODERN ALGEBRA
NAME & NUMBER OF COURSE
COURSES FOR WHICH THIS IS A
?
RELATED COURSES:
PREREQUISITE: None
TEXTBOOKS, REFERENCES, MATERIALS (List reading resources
elsewhere)
TEXTS: A first course in Abstract Algebra, Fraleigh, (Addison-
-- ?
Wesley)
OBJECTIVES: The student will be introduced to some of the
. core ideas of modern algebra, an important field in contemporary
mathematics. The group theory portion will provide the student
with sufficient background to understand and use groups as they
are applied in physics and chemistry.
STUDENT EVALUATION: The students will be evaluated on the basis
of midterm exams (approx. 40%), a final exam (approx. 40%) and
assignments (approx 20%.)
0
M.
346

 
.
MATH 439 MODERN ALGEBRA
Name & Number of Course
COURSE CONTENT:
(1) Brief review:
(a)
Sets and subsets
(b)
Injections, surjections, etc.
(c)
Quotient structures
-. (d) Elementary number theory (prime numbers, congruences.)
(2) Introduction to groups:
(a)
Binary operations
(b)
Groups in mathematics: Symmetry, matrices, the integers,
modular arithmetic, permutations.
(c)
Group axioms
(d)
Subgroups, quotient groups, first isomorphism theorem.
(e)
Group actions
?
0
(3) Group structure:
(a)
Lagrange's theorem, Cayley's theorem
(b) Direct products
(C)
Abelian groups (structure of finite abelian groups)
(d) The Sylow theorems
(4) Introduction to rings:
(a)
Ideals and homomorphisms
(b)
Integral domains and quotient fields
(C)
Polynomial rings, unique factorization
(5) Introduction to fields:
(a) Characteristic
(b)
Algebraic extensions
(c)
Finite fields
o
M. 37

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