Advanced Electromagnetism
![תיבת טקסט: Weekly division
week subject
1 Methods of electrostatics
2 Green function and dielectrics
3 Covariant formalism
4 Energy and momentum
5 Polarization. Green function solutions of radiation.
6 Multipole radiation
7 Scattering 1
8 Scattering 2
9 Interactions in matter.
10 Lagrangian formulation of electromagnetic theory in matter.
11 Radiation by relativistic particle
12 Distribution of radiation
13 Bremsstrahlung](data:image/png;base64,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)
(Core graduate Course)
Detailed program
Week 1: Methods of electrostatics
- Sphere example using images.
- Macroscopic Maxwell equations.
- Dielectric constant, permeability, continuity conditions.
Week 3: Covariant formalism
- Lorentz gauge, Landau gauge, transverse and longitudinal current.
- Relativity theory.
- Tensors, co- and contra-variant, , Maxwell equations in covariant form.
Week 4: Energy and momentum
- Poynting theorem, stress tensor.
- Momentum conservation, stress tensor in mechanics and in Maxwell equations.
- Linear momentum conservation–pressure example, covariant stress tensor definition. Application to plane waves.
Week 5: Polarization; Green functions
- Polarization, Stokes parameters.
- Green function solutions.
- Green function solutions for radiation.
Week 6: Multipole radiation
- Multipole radiation.
- Dipole radiation; example of charge in circular orbit.
- Electric quadrupole and magnetic dipole radiation.
Week 7: Scattering 1
- Main concepts, scattering from a sphere.
- Thompson scattering and Compton effect.
- Scattering from bound electron and from collection of scatterers.
Week 8: Scattering 2
- Perturbation theory in scattering.
- Absorption cross section.
- Optical theorem.
Week 9: Interactions in matter
- Transmission through a slab, relation between forward scattering amplitude and dielectric constant.
- Dynamics of relativistic particles – Lagrangian formulation.
- Spin in magnetic field, spin-orbit coupling, Thomas precession (semi-qualitative treatment).
Week 10: Lagrangian formulation of electromagnetic theory in matter
- Formulation in continuous system – general theory.
- Formulation of EM field in presence of currents.
- Solution of wave equation in covariant form, Green function.
Week 11: Radiation of relativistic particle
- Lienard-Wiechert potentials and fields.
- Non-relativistic limit of Lienard-Wiechert formulas. Larmor formula.
- Total radiation by accelerated particle, relativistic Larmor formula, radiation in linac and cyclotron.
Week 12: Distribution of radiation
- Angular distribution of radiation of accelerated relativistic particle.
- Frequency distribution of radiation.
Week 13: Bremsstrahlung
- Bremsstrahlung – relativistic case.
- Application to Rutherford scattering.
- Potentials of fast-moving particle in matter.