MATH 435- PART TWO

5.1,5.2 Introduction to Fourier series             5,6,7             10/19

5.4  Three notions of convergence ;L2 theory           1,2,3             10/19

5.5 Convergence theorems, "Fourier synthesis"   6,11   10/26

4.1,4.2 Boundary-value problems in 1D            4.1:4,5 4.2:1,2  10/26

5.3 symmetric eigenvalue problems in 1D  2,9  11/2

5.6 Inhomogeneous BVPs in 1D        5,6,9  11/2

11.1 Eigenvalues in higher D: minimizing properties  1,5  11/9

11.3 Completeness of eigenfunctions (L2 theory)  1 11/14

11.5 Inhomogeneous BVPs in higher D  2 11/14

10.1 Eigenvalues of rectangles 1,5 11/14

10.2 Eigenvalues of a disk in R^2   2,5

THIS WILL BE THE MATERIAL  IN EXAM 2 (11/16)

10.3 Eigenvalues of a ball in R^3

11.6 Asymptotics of eigenvalues