
Math 240C  Real Analysis (Spring 2004) Course Information (http://math.ucsd.edu/~driver/240AC0304/index.htm)
New Announcements
Instructor: Bruce Driver, APM 7414, 5342648.
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 website. We will also use Gerald B. Folland, "Real Analysis, "Modern Techniques and Their Applications," 2^{nd} edition. Prerequisites: Students are assumed to have taken at the very least a twoquarter 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 HeineBorel (compactness in Euclidean spaces), BolzanoWeierstrass (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
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Math 240B  Real Analysis (Winter 2004) Course Information (http://math.ucsd.edu/~driver/240AC0304/index.htm)
New Announcements
Instructor: Bruce Driver, APM 7414, 5342648. 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 website. We will also use Gerald B. Folland, "Real Analysis, "Modern Techniques and Their Applications," 2^{nd} edition. Prerequisites: Students are assumed to have taken at the very least a twoquarter 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 HeineBorel (compactness in Euclidean spaces), BolzanoWeierstrass (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).

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