Preface
Chapter 1 Introducion and Review
1.1 Coulomb's Law, Electric Field and Potential
1.2 Gauss Law
1.3 Divergence Theorem
1.4 Curl and Stokes Theorem
1.5 Cylindrical Coordinates
1.6 Dpherical Coordinates
1.7 Electric Dipoles
1.8 Vector Formulas and Vector Projction
1.9 Conductors, Surface Charges and Boundary Conditions
1.10 Laplace and Poisson Equation, Method of Images
1.11 Cqpacitance
1.12 Electrostatic Potential Energy and Energy Density
1.13 Dirac Delta-Function
Problems
Chapter 2 Electrostatics, Multipoles, Dielectrics
2.1 Fourier Series and Orthogonality
2.2 Two-Dimensional Potential Problems in Rectangles
2.3 Fourier Transrom
2.4 Legendre Polynomials and Laplace Equations in Spherical Coordinates
2.5 Spherical Harmonics
2.6 Cylindrical Coordinates and Bessel Functions
2.7 Strong Electric Fields near Sharp Edges and Sharp Soints
2.8 Matrices
2.9 Multipole Expansion
2.10 Spherical Harmonics Addition tHEOREM
2.11 Multipoles in External EWlectric Field
2.12 Large Conductor Plate with Circular Hole
2.13 Dielectric Media
2.14 Electrostatics and Boundary Conditions in Dielectrics
2.15 Potential Energy and Energy Density in Dielectrics
Problems
Chapter 3 Magnetostatics
3.1 Current Density and Equation of Continuity
3.2 Biot and Savart Law
3.3 magnetic Vector Potential
3.4 Force and Torque on Local Currents due to Magnetic Induction
3.5 Electromotive Force and Magnetic Flux
3.6 Magnetic Materical and Magnetic Intensity vector
3.7 magnetic Scalar Potential, Magnetic Shielding
3.8 Permanent Magnet
3.9 Current Density in Parallel Plate Diode
Problems
Chapter 4 Electromagnetic Field Equations
Chapter 5 Plane Electromagnetic Waves
Chapter 6 Wave Guides
Chapter 7 Radiating Systems
Chapter 8 Scattering and Radiation
Chapter 9 Special Theory of Relativity
Chapter 10 Realtivistic Dynamics
Chapter 11 Radiation by Moving Charges
Chapter 12 Spherical Waves
Chapter 13 Plasma Physics
Chapter 14 Laser and Holography
Chapter 15 Superconductivity
Appendix A Systems of Units
Appendix B Frequently Used Symbols
References
Index
