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0:20:38
How convolutions in the path integral lead to the Schrodinger equation
0:18:34
Heuristic Derivation of Path Integrals from Classical Field Theory (including Schwinger Principle)
0:10:41
Reynolds transport theorem: derivatives of time-dependent volume integrals
0:20:51
Gauss Curvature and proof of Gauss Theorema Egregium
0:22:11
Normal curvature and principal curvatures (surfaces in 3 dimensions)
0:20:08
Gradient in spherical coordinates (derivation using concepts of tensor calculus and linear algebra)
0:28:52
Derivation of the strain tensor in spherical coordinates
0:12:12
Fourier series expansion for thin plates
0:41:40
Physics of thin plates derived from the variational principle (bending and twisting moments, etc)
0:30:40
Classical Theory of Thin Plates derived from the Action Principle
0:12:11
Minimal surfaces in calculus of variations
0:12:18
Markowitz Model for risk minimization in a financial portfolio
0:11:16
Derivation of the strain tensor in the theory of elasticity
0:15:15
Black Scholes equation: mathematical derivation
0:13:20
Interesting Fourier series in 2 dimensions
0:12:19
Geodesics on surfaces of revolution
0:20:53
Maupertuis principle derived from the more general action principle
0:18:36
Poisson brackets and analogies with Quantum Mechanics
0:15:59
Calculation of Inverse Laplace Transform using residues
0:22:14
Lorentz transformations and the Invariant Element in Special Relativity (Mathematical Derivation)
0:08:23
Intro to the Laplace Transform from the Fourier Transform
0:15:55
differential equation with Dirac delta and boundary conditions
0:15:57
Problem on multiple convolutions, Fourier Transforms, Distributions (edited)
0:16:06
Faddeev Popov Ghost and Path Integrals
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