240 Lecture Notes
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Click on the Link below to download the appropriate section of the lecture notes.
The link on the left side of the table gives the notes in a 2-page / page  format, the link on the right side of the table gives a full size page. You may choose which one you wish to download. I print the 2-page / page  format myself. From now on, the notes will be updated as a whole. The new versions will contain all of the course material and more. I recommend printing only the pages you need, since the notes are still under revision.

Two Page Format

Single Page Format

Date Last Modified

Analysis Tools with Examples Analysis Tools with Examples 6/30/04
     
     
     
     
Analysis Tools with Examples (older) Analysis Tools with Examples (older) 4/26/04.

 

 

 

 

 

 

Older Versions of the Notes.

 

Two Page Format

Single Page Format

Date Modified

     
Table of Contents Table of Contents 9/21/03
Appendices Appendices 9/21/03
Only in single page format. Lecture 0 9/29/03
Part I: Back Ground Material Part I: Back Ground Material 10/14/03
Part II: Metric and Banach Space Basics:
Now include Reimann Integral Section and new
material on Hahn Banach Theorem.
Part II: Metric and Banach Space Basics:
Now include Reimann Integral Section and new
material on Hahn Banach Theorem.
11/5/03
Part III: Topological Spaces. Part III: Topological Spaces. 1/28/04
Part IV: Calculus and ODE on Banach Spaces. Part IV: Calculus and ODE on Banach Spaces. 1/28/04
V: Lebesgue Integration Theory: Part I. V: Lebesgue Integration Theory: Part I. 1/28/04
Chapter 22: Approximation and Convolution Chapter 22: Approximation and Convolution 3/1/04
Chapter 14: Hilbert Space Basics Chapter 14: Hilbert Space Basics 2/27/04
Chapter 23: L^2 Hilbert Space Techniques. Chapter 23: L^2 Hilbert Space Techniques. 2/27/04