COURSE NUMBER: | MATH 448 | |||||||||||
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COURSE TITLE: | Complex Analysis | |||||||||||
NAME OF INSTRUCTOR: | Dr Remkes Kooistra | |||||||||||
CREDIT WEIGHT AND WEEKLY TIME DISTRIBUTION: | credits 3(hrs lect 3 - hrs sem 0 - hrs lab 0) | |||||||||||
COURSE DESCRIPTION: | An introduction to complex analysis. The course will
cover properties of the complex plane, differentiation and integration
with complex variables, Cauchy's Theorem, Taylor series, Laurent series, poles and residues. Prerequisites: MATH 300 |
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REQUIRED TEXTS: | Beck, Matthias et al. A First Course in Complex Analysis | |||||||||||
MARK DISTRIBUTION IN PERCENT: |
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COURSE OUTLINE: |
September 8 - 15 Complex Numbers (Chapter 1) September 22 Differentiation (Chapter 2) September 29 - October 6 Examples of Complex Functions (Chapter 3) October 20 - November 3 Integration (Chapters 4 & 5) November 3 Harmonic Functions (Chapter 6) November 3 - November 24 Taylor and Laurent Series (Chapters 7 & 8) December 1 - December 8 Poles and Residues (Chapter 9) |
Required texts, assignments, and grade distributions
may vary
from one offering of this course to the next. Please consult
the course instructor for up to date details.
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