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0:18:44
Graphs of Gamma and Bessel functions using python
0:19:39
Proof of uniqueness for 1D wave equation
0:34:06
Wave equation on a disk part 1
0:31:21
Understanding what Bessel functions are
0:12:32
Introduction to the Gamma function
0:10:27
An intuitive understanding of maximum principle for harmonic functions
0:25:38
Mean value theorem for Laplace equations and its consequences
0:13:36
Derivation of the heat kernel
0:18:02
Proof of inverse Fourier transform
0:09:55
Intro to Fourier Transform and its properties
0:21:45
Solution of the heat equation on the half line
0:25:28
Obtaining convolution form of solution using Laplace transform
0:29:39
Power Series Solution of Bessel's Equation
1:02:19
Power series solutions of the Legendre Equation
0:15:25
Review of Laplace transforms for solving ODEs
0:21:45
Feynman Trick for the integral of (sin x)/x
0:14:23
More Gaussian Integrals and the Feynman Trick
0:23:13
Gaussian Integrals and the Error Function
0:35:14
Laplace PDE on circular domain solved in polar coordinates
0:15:18
Sturm Liouville problem with periodic boundary conditions
0:13:19
Laplace PDE when none of the boundary conditions are zero
0:14:09
Polynomials that satisfy the Laplace PDE
0:33:40
Solving Laplace PDE using SoV example
0:08:06
How to handle complicated boundary conditions for Laplace PDE
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