Department of Mathematics
Simon Fraser University

 

MATHEMATICS 320-3
Introduction to Analysis II

Course information


Instructor: Stephen Choi

Office: K 10529

Office Hours from April 10-21, 2006 : April 10, 12, 19, 1:00-2:00

Tel: (604) 291-3636

Email: kkchoi@cecm.sfu.ca

Course Home Page: http://www.cecm.sfu.ca/~kkchoi/math320/math320.html

 

TA: Desmond Leung

Office Hours: Wednesdays 1.30 - 2.30 at K10506

Email: thedes@gmail.com

 

Go to WEBCT for more information about the course

 

 

Lectures : 13:30-14:20, Mondays, Fridays, 14:30-15:-20, Wednesdays

Tutorials : 12:30-13:20, 13:30-14:20 Tuesdays

 

Midterm Date: February 24, 2006 Friday

 

Final Exam Date: Friday, April 21, 2006, 8:30-11:30

 


Grading

 

Homeworks: 20%

Midterm: 20%

Final Exam: 60%


Class Note:

 

I put my class note in the Library Reserves Online Section. Click here to download the pdf files.


Guideline for the Mid-term

 

Guideline for Final

 

Midterm [solution]


Homeworks :

[Homework 1] [solution] (Due Date: Jan 20, 2006 Friday 5:00 pm)

[Homework 2] [solution] (Due Date: Jan 27, 2006 Friday 5:00 pm)

[Homework 3] [solution] (Due Date: Feb 03, 2006 Friday 5:00 pm)

[Homework 4] [solution] (Due Date: Feb 10, 2006 Friday 5:00 pm)

[Homework 5] [solution] (Due Date: Feb 17, 2006 Friday 5:00 pm)

[Homework 6] [solution] (Due Date: Mar 06, 2006 Monday 5:00 pm)

[Homework 7] [solution] (Due Date: Mar 17, 2006 Friday 5:00 pm)

[Homework 8] [solution] (Due Date: Mar 24, 2006 Friday 5:00 pm)

[Homework 9] [solution] (Due Date: April 5, 2006 Wednesday 5:00 pm)

 

Guideline for the homework


Prerequisite: MATH 242 and MATH 251.


Textbook:

Principles of Mathematical Analysis, by Walter Rudin, McGraw-Hill Science/Engineering/Math; 3rd Edition.

 


 

Course Description:

 

Sequences and series of functions, topology of sets in Euclidean space, introduction to metric space, functions of several variables.

 


Outline:

1.                  The real numbers

2.                  Elementary topology

3.                  Sequences and series

4.                  Continuity

5.                  Differentiation

6.                  Integration

7.                  Sequence and series of functions

8.                  Special functions

9.                  Additional Topics

 


 

Last Updated December 15, 2005