| Call Number | 12361 |
|---|---|
| Day & Time Location |
TR 2:40pm-3:55pm 307 Mathematics Building |
| Points | 3 |
| Grading Mode | Standard |
| Approvals Required | None |
| Instructor | Dorian Goldfeld - e-mail, homepage |
| Type | LECTURE |
| Method of Instruction | In-Person |
| Course Description | Prerequisites: MATH UN3007 A one semeser course covering the theory of modular forms, zeta functions, L -functions, and the Riemann hypothesis. Particular topics covered include the Riemann zeta function, the prime number theorem, Dirichlet characters, Dirichlet L-functions, Siegel zeros, prime number theorem for arithmetic progressions, SL (2, Z) and subgroups, quotients of the upper half-plane and cusps, modular forms, Fourier expansions of modular forms, Hecke operators, L-functions of modular forms. |
| Web Site | Vergil |
| Department | Mathematics |
| Enrollment | 8 students (19 max) as of 2:06PM Sunday, December 8, 2024 |
| Subject | Mathematics |
| Number | GU4007 |
| Section | 001 |
| Division | Interfaculty |
| Section key | 20241MATH4007W001 |