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0:09:55
5.6 Eigenvalue estimates
0:03:08
5.6 Minimization principle
0:05:05
5.6 Rayleigh quotient derivation
0:04:26
5.5 Proof of orthogonal eigenfunctions
0:06:49
5.5 Self-adjointness of the Sturm-Liouville operator
0:05:48
5.5 Lagrange's identity and Green's formula
0:04:25
3.3 Fourier Sine and Cosine series
0:05:21
5.3 Sturm-Liouville Theorems
0:04:18
Introduction to Sturm-Liouville problems
0:01:16
4.4 Normal modes of vibration
0:10:35
4.4 Vibrating string equation with fixed ends
0:10:31
4.2 The Vibrating String equation
0:09:13
3.6 Complex Fourier series
0:05:31
3.2 Fourier's Theorem example
0:03:40
3.2 Fourier's Theorem
0:07:27
3.2 Smooth and piecewise smooth functions
0:02:46
2.5 Uniqueness of Laplace equation solutions
0:05:49
2.5 Well-posedness
0:02:56
2.5 Maximum Principle
0:02:23
2.5 Mean Value Theorem
0:09:48
2.5 Steady state temperatures on the disk
0:09:56
2.5 Steady state temperatures of a rectangle
0:03:28
2.5 Introduction to the Laplace equation
0:06:40
2.4 Heat Equation for a circular rod
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