1.1 The Realms of Mechanics - Introduction to Electrodynamics - D.J. Griffi
1.2 The Realms of Mechanics - Introduction to Electrodynamics - D.J. Griffi
1.3 The Realms of Mechanics - Introduction to Electrodynamics - D.J. Griffi
2.1 The Natural Forces - Introduction to Electrodynamics - D.J. Griffiths
2.2 The unification of physical theories - Introduction to Electrodynamics
2.3 Electric charge - Introduction to Electrodynamics - D.J. Griffiths
3.1 Vector analysis - Introduction to Electrodynamics - D.J. Griffiths
3.2 Vector analysis - dot product of vectors
3.3 Vector analysis - cross product of vectors
4.1 Vector algebra - component form
4.2 Example 1.2 Angle between the face diagonals of a cube
4.3 Scalar triple product and vector triple product
5.1 How vectors transform - Introduction to Electrodynamics - D.J. Griffith
5.2 Tensors in simple words - Rank of a tensor - Kronecker delta
6.1 The Levi-Civita tensor εijk - Rank 3 tensor
6.2 The Levi-Civita tensor εijk - solved examples
6.3 The Levi-Civita tensor εijk - Proofs of identities
7.1 Derivative and gradient - Difference between derivative and gradient
7.2 The divergence - What is a divergence
7.3 The curl - What is a curl
8.1 Line integral - Path integral - What is a line integral
8.2 Surface integral - Flux integral - What is a surface integral
8.3 Volume integral - What is a volume integral
9.1 The fundamental theorem for gradients
9.2 The fundamental theorem for gradients - Solution Example 1.9
10.1 The fundamental theorem for divergences
10.2 Solution example 1.10 - The fundamental theorem for divergences
11.1 The fundamental theorem for curls
11.2 Solution Example 1.11 - The fundamental theorem for curls
12.1 Cartesian and plane polar coordinate systems
12.2 Spherical polar coordinate system (r, θ, φ)
13.1 Unit vectors r, θ, φ in spherical polar coordinates
13.2 Length dl, area da and volume dτ elements in spherical polar coordina
14.1 Unit vectors x, y, z in terms of r, θ, φ in spherical polar coordinate
14.2 Cylindrical polar coordinate system (s, φ, z)
14.3 Length dl, area da, and volume dτ in cylindrical polar coordinates
15.1 The Dirac delta function δ(x-a)
15.2 The Dirac delta function - Solutions Example 1.14, 1.15
16.1 The Dirac delta function - Solution Problem 1.43, 1.44, 1.45
16.2 The theory of vector fields
17.1 Coulombs law in electrostatics
17.2 Coulombs law in electrostatics - conceptual questions
17.3 Coulombs law in electrostatics - conceptual questions II
18.2 Example 2.1 detailed explanation P-I
18.3 Example 2.1 detailed explanation P-II
19.1 Divergence and curl of electrostatic fields - Gausss law
19.2 Gausss law - integral and differential forms
19.3 Applications of Gausss law - solution example 2.2
20.1 Applications of Gausss law - solution example 2.3
20.2 Applications of Gausss law - solution example 2.4 and 2.5
20.3 The curl of electric field
21.1 Introduction to electric potential
21.2 Electric potential - Example 2.6
21.3 Electric potential - Example 2.7
21.4 Electric potential - Example 2.7
22.1 Work and energy in electrostatics
22.2 The energy of a point charge distribution
22.3 The energy of a continuous charge distribution
23.3 Capacitor - Example 2.10 and Example 2.11
24.1 Special Techniques - Laplaces Equation - Introduction
24.2 Laplaces Equation in one dimension
24.3 Laplaces Equation in two dimensions
24.4 Laplaces Equation in three dimensions
25.1 The method of images
25.2 The method of images - induced charge
25.3 The method of images - Force and Energy
26.1 Separation of variables - Cartesian coordinates - Example 3.3
26.2 Separation of variables - Cartesian coordinates - Example 3.3
26.3 Separation of variables - Cartesian coordinates - Example 3.3
26.4 Separation of variables - Cartesian coordinates - Example 3.3
27.1 Separation of variables - Cartesian coordinates - Example 3.4 P-I
27.2 Separation of variables - Cartesian coordinates - Example 3.4 P-II
27.3 Separation of variables - Cartesian coordinates - Example 3.5 P-I
27.4 Separation of variables - Cartesian coordinates - Example 3.5 P-II
28.1 Separation of variables - Cartesian coordinates - Example 3.5 P-III
28.2 Separation of variables - spherical polar coordinates - P-I
28.3 Separation of variables - spherical polar coordinates - P-II
29.1 Separation of variables - spherical polar coordinates - Example 3.6 P-
29.2 Separation of variables - spherical polar coordinates - Example 3.6 P-
30.1 Separation of variables - spherical polar coordinates - Example 3.7
30.2 Separation of variables - spherical polar coordinates - Example 3.8
30.3 Separation of variables - spherical polar coordinates - Example 3.9
31.1 Multipole expansion - Approximate potential at large distances - Examp
31.2 Multipole expansion - Approximate potential at large distances - Examp
32.1 Multipole expansion - Approximate potential at large distances P-I
32.2 Multipole expansion - Approximate potential at large distances P-II
33.1 Multipole expansion - The monopole and dipole terms
33.2 Multipole expansion - The electric field of a dipole
