Maxwell's Electromagnetic Equations
This section we examining the basic phenomena and deducing the set of equations of Maxwell equations, which describe the behavior of electromagnetic fields.
- Maxwell's equations
- Poynting's Theorem and Conservation of Energy and Momentum
- Green Functions for the wave equation
Boundary Value Problems
This section we discuss boundary value problems. The problem of construction of Green functions in terms of orthonormal functions arises naturally in the attempt to solve the Poisson equation in the various geometries.
- Green Function for the sphere
- Boundary Value Problems with Azimuthal Symmetry
- Spherical Harmonics
Plane Electromagnetic Waves, Wave Propagation and Waveguides
This section we discuss plane waves in unbounded, or perhaps semi-infinite, media treats first the basic properties of plane electromagnetic waves in nonconducting media.
- Plane waves in a nonconducting medium
- Frequency dispersion characteristics of dielectrics,conductors and plasmas
- Waveguides
Relativistic electrodynamics
This section we see the Lagrangian approach to the equations of motion is presented mainly to introduce the concept of a Lorentz invariant action from which covariant dynamical equations can be derived.
- Lagrangian and Hamiltonian of relativistic charged particle
- Lagrangian for electromagnetic field
- Wave equation in covariant form
Radiation by moving Charge and Brehmsstranhlung
This section we discuss examples of radiation by macroscopic time-varying charge and current densities, which fundamentally charges in motion. The radiation emitted during atomic collisions is customarily call bremsstrahlung because it was first observed when high-energy electrons were stopped in a thick metallic target
- Lienard - Wiechart potentials
- Thomas scattering
- Brehmsstrahlung in coulomb collision