Previous ed.: London : Prentice Hall, 1991 Includes bibliographical references and index. Formerly CIP.

Foneword Preface To The Second Edition Praface To The First Edition Chapter 1 Mathematical Introduction Vector Notation Fields Vector Differential Operator Gauss'S Theorem And Related Theorems The Gradient Theorem The Divergence Theorem The Curl Theorem Green'S Theorem Stokes'S Theorem Exercises Chapter 2 Charges And Electrostatics Basic Phenomena The Superposition Principle The Symmetry Principle Units The Electrostatic System Of Units ( E S U ) The International System Of Units ( S I ) The Gauss Flux Theorem And The First Maxwell Equation Singular And General Charge Distributions Some Potential Theory Properties Of Spherical Harmonics Normalization Orhogonality Symmetry Examples Legendre Polynomials, P The Mean Value Theorem Conductors And Insulators General Electrostatic Problems Direchlet Boundary Value Problem Neumann Boundary Value Problem Forces And The Stress Tensor The Field Energy Earnshow'S Theorem Thompson'S Theorem Polarization Field Energy İn A Dieletcric With Constant K Field Energy İn A Dieletcric For Which K=K (X) Forces On A Dielectric The Stress Tensor Capacitance Exercises Chapter 3 Stationary Currents And Mangetostatics Lorentz Force And The Biot And Savart Law The Force Law The Biot And Savart Law Forces Between Current Loops Units The Electromagnetic System Of Units ( E M U ) The S I System Of Units The Gaussian System Of Units The Vector Potential Forces And The Mangetic Stress Tensor Mangetic Media Paramagnetic Materials Diamagnetic Materials B And H Exercises Chapter 4 Induction And Quasi Stationary Phenomena Effect Of Time Variations On V X B And V X H Induction Phenomena Temporal Variation Of A Flux Through A Moving Surface Element Drifferential Formulation Of The Law Of Induction Quasi Stationary Phenomena Self Inductance And Mutual Inductance About Units Exercises Chapter 5 Genaral Discussion Of Maxwell Equations Introduction Field Equations, Forces Acting On Charged Matter, And Conservation Laws Conservation Laws For The Macrossopic Case Energy And Momentum Conservation İn General Complex Field Electromagnetic Waves İn Vacuum And İn Continuous Media Radiation Pressure Refletion Of Waves Electromagnetic Waves İn A Conducting Medium Electromagnetic Potentials And Gauge Transformations Exercises Chapter 6 Theory Of Relativity : I Priciple Of Relativity İn Mechanics And Electrodynamics Galileian Transformation The Search For An Absolute Frame Fied To The Ether Einstein'S Postulates Lorentz Transformation Lorentz Contraction, Time Dilation, And Addition Of Velocities Minkowski Notation General Lorentz Trasformation Scalars, Vestors, And Tensors İn Four Dimensions Four Velocity, Four Acceleration, And Proper Time Lorentz Covariant Form Of The Potential Equations Plane Waves The Twin Padadox Exercises Chapter 7 Theory Of Relativity : I I Lorentz Transformation And E And B Fields Charged Mass Point İn Electromagnetic Field. Minkowski Force Gauss'S Theorem İn Four Dimensions Electromagnetic Energy Momentum Tensor Green'S Functations For The Potential Equations Retarded, Advanced , And Symmetrical Potentials Exercises Chapter 8 Radiation From A Moving Point Charge Lienard Wiechert Potentials Of A Moving Point Charge Fields Of A Moving Point Charge Fields Of A Slow Moving Point Charge General Case Small Periodic Oscillations İn One Dimension Radiation From A Moving Charged Particle Parallel Velocity And Acceleration Perpendicular Velocity And Acceleration Synchrotron Radiation Exercises Chapter 9 Radiation Damping And Electromagnetic Mass Introduction Evaluation Of The Self Force And Radiation Damping Energy Loss By Radiation . Application To Periodic Motion Forced Vibrations Scattering Of Radiation Rayleigh Scattering Thomson Scattering Resonance Scattering Exercises Chapter 10 Radiation From Periodic Charge And Current Distributions Multipole Expansion Electric And Magnetic Multipoles Multipole Expansion Using Spherical Harmonics Angular Distribution Of Multipole Radiation Exercises Chapter 11 Lagrangian And Hamiltonian Formulations Of Electrodynamics Outline Of Classical Mechanics Lagrangian Formulation Of The Motion Of A Charged Particle İn Given Fields Hamiltonian Formulation Of The Motion Of A Charged Particle İn Given Fields Lagrangian Formulation Of The Maxwell Aquations Hamiltonian Formulation Of The Maxwell Equations Poisson Bracket Method Hamiltonian Of A Closed System Exercises Chapter 12 Electromagnetic Properties Of Matter Normal And Anomalous Dispersion Multiple Scattering Theory Of The Index Of Refraction Kramers Kronig Relations General Observations On The Kramers Kroning Relations Ralexation Plasma Frequency Exercises Appendix A. How To Convert A Given Amount Of A Quantity From S I Units To Gaussian Units Appendix B. How To Convert An Equation From S I Units To Gaussian Units Bibliograhy Author Index Subject Index