Fundamentals of Analysis II
MATH 255
Fall 2017
| Section:
01
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Topics to be addressed include the topology of metric spaces (continuity, connectedness, and compactness), convergence of sequences and series of functions, spaces of functions and their topologies, the Lebesgue integral (on the line) and its basic convergence theorems, and Fourier series. |
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| Credit: 1 |
Gen Ed Area Dept:
NSM MATH |
| Course Format: Lecture / Discussion | Grading Mode: Graded |
| Level: UGRD |
Prerequisites: MATH225 |
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Fulfills a Requirement for: None |
| SECTION 01 |
Major Readings: Wesleyan RJ Julia Bookstore
Richard R. Goldberg, "METHODS OF REAL ANALYSIS", Chapters 9 through 12.
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Examinations and Assignments:
regular reading, weekly graded homework sets, two mid-terms and a final exam. |
Additional Requirements and/or Comments:
Students are expected to have taken the course currently called MATH 225, or to be able to demonstrate mastery of its contents. |
| Instructor(s): Li,Han Times: ..T.R.. 01:20PM-02:40PM; Location: SCIE618; |
| Total Enrollment Limit: 25 | | SR major: 13 | JR major: 12 | | |
| | GRAD: X | SR non-major: 0 | JR non-major: 0 | SO: 0 | FR: 0 |
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