|
Math 240C -- Real Analysis (Spring 2004) Course Information (http://math.ucsd.edu/~driver/240A-C-03-04/index.htm)
New Announcements
Instructor: Bruce Driver, APM 7414, 534-2648.
TA:
Meeting times: MWF 12:00 -- 12:50 PM in APM 7421.Textbook: I will mainly follow the lecture notes which will be available from this web-site. We will also use Gerald B. Folland, "Real Analysis, "Modern Techniques and Their Applications," 2nd edition. Prerequisites: Students are assumed to have taken at the very least a two-quarter sequence in undergraduate real analysis covering in a rigorous manner the theory of limits, continuity and the like in Euclidean spaces and general metric spaces. The theorems of Heine-Borel (compactness in Euclidean spaces), Bolzano-Weierstrass (existence of convergent subsequences), the theory of uniform convergence, Riemann integration theory should have been covered. One quarter of undergraduate complex analysis is also recommended.Homework: There will be weekly Homework assignments.Test times: There will be one midterm a little before the qualifying exam for the course. This will also serve as another practice session for the qualifying exam. Office Hours: To be determined. (Feel free to stop in whenever you can find me.) Grading: The course grade will be computed using the following formula: Grade=.3(Home Work)+.3(Midterm)+.4(Final).
Math 240A
Math 240B
Math 240C
Possible further topics
Math 240B -- Real Analysis (Winter 2004) Course Information (http://math.ucsd.edu/~driver/240A-C-03-04/index.htm)
New Announcements
Instructor: Bruce Driver, APM 7414, 534-2648. TA: Matt Cecil ( mcecil@math.ucsd.edu). Office: APM 6402A.Meeting times: MWF 12:00 -- 12:50 PM in APM 7421.Textbook: I will mainly follow the lecture notes which will be available from this web-site. We will also use Gerald B. Folland, "Real Analysis, "Modern Techniques and Their Applications," 2nd edition. Prerequisites: Students are assumed to have taken at the very least a two-quarter sequence in undergraduate real analysis covering in a rigorous manner the theory of limits, continuity and the like in Euclidean spaces and general metric spaces. The theorems of Heine-Borel (compactness in Euclidean spaces), Bolzano-Weierstrass (existence of convergent subsequences), the theory of uniform convergence, Riemann integration theory should have been covered. One quarter of undergraduate complex analysis is also recommended.Homework: There will be weekly Homework assignments.Test times: There
will be one
midterm given sometime during the week 5 or 6 of the quarter. Office Hours: W. & F. at 1:30 - 2:30 PM in my office, and Mondays 5:30- 6:30 PM in APM 7421. Grading: The course grade will be computed using the following formula: Grade=.3(Home Work)+.3(Midterm)+.4(Final).
|
Jump to Bruce Driver's Homepage. Go to list of mathematics course pages. Last modified on Monday, 10 November 2003 05:36 PM.
|