| Topics | Reading | |
|---|---|---|
| M 10/27 Lect 16 |
Multi-variable Calculus: triple integrals and divergence theorem, applications and interpretation of the divergence theorem, Stoke's theorem. | Kreyszig 9.8, 9.9 (pages: 510-514, 515-520) |
| W 10/29
Lect. 17 |
Periodic functions: Fourier series, Interpretation of Fourier coefficients, convergence, odd and even expansions | Kreyszig 10.1, 10.2, 10.3, 10.4 (pages: 527-528, 529-536, 537-540, 541-546) |
| F 10/31
Lect. 18 |
Fourier Theory: Complex form of Fourier Series, Fourier Integrals, Fourier Cosine and Sine transforms, The Fourier transforms | Kreyszig 10.5, 10.8, 10.9, 10.10 (pages: 547-549, 557-563, 564-568, 569-575) |