PHYS 5940 EandM
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2:39
76
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2D vs 3D charges in conductors
4:36
161
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3.1.5 first uniqueness theorem
3:42
150
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3.2 method of images charge distribution and force
4:27
54
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3.3 spherical analogy
3:51
87
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ch 1 divergence fix
3:18
75
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ch 1 div-less fields
2:48
67
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ch 1 problem with divergence
4:19
96
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ch 1 thm for curl-less fields
4:07
51
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ch 2 prob 2.6
3:38
48
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ch 2 standard 2.1 triangle
4:39
49
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ch 2.1 electric field definition
4:42
40
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ch 2.2 div of E
4:42
52
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ch 2.2 gauss law applications
4:46
37
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ch 2.2.4 curl of E math
1:48
35
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ch 2.2.4 no curl figures
4:17
49
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ch 2.3 potential definition
3:08
36
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ch 2.3 potential example
2:01
35
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ch 2.3.3 poisson equation
2:22
48
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ch 2.3.4 potential equation
3:19
30
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ch 2.4.1 work to move charge
4:36
31
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ch 2.4.2 double counting
4:23
49
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ch 2.4.3 cool integration by parts
1:05
53
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ch 2.5 100 charges in cube
1:02
32
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ch 2.5 100 charges view each face of cube
0:30
43
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ch 2.5 20 particles in cube
1:40
27
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ch 2.5 50 charges in cube
1:25
39
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ch 2.5 8 and 9 particles in a cube
0:47
27
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ch 2.5 how to use the mathematica
2:30
45
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ch 2.5.1 conductor basics
3:59
37
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ch 2.5.1 free charges in conductors 2D vs 3D
2:12
44
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ch 2.5.2 induced charges
3:11
37
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ch 2.5.4 capacitance
4:17
62
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ch 3.1 laplace equation solutions
2:45
75
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ch 3.1.6 2nd uniqueness theorem
4:49
95
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ch 3.2 method of images grounded plane
2:44
47
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ch 3.2.4 other image problems
4:44
44
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ch 3.3 2D cartesian details
3:05
41
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ch 3.3 extension of example 3.4
3:20
27
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ch 3.3 finish gaussian problem
4:50
29
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ch 3.3 orthogonality
3:54
27
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ch 3.3 sep of vars X and Y solutions
4:27
50
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ch 3.3 sep vars a
4:30
35
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ch 3.3 separation of variables approach
4:34
31
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ch 3.3 separation of vars infinite sines
4:45
39
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ch 3.3 spherical analogy more
2:22
15
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ch 3.3 use imaginaries
3:53
47
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ch 3.4 main idea
4:54
55
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ch 3.4 math for multipole a
4:58
40
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ch 3.4 multipole math b
4:28
35
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ch 3.4.2 dipole term
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