College of Engineering and Computer Studies

Includes bibliographical references (page 241) and index.

Review of Electromagnetics Maxwell's Equations Constitutive Relations Boundary Conditions Power and Energy Vector and Scalar Potentials Time Harmonic Fields Wave Equations Diffusion Equation Classification of EM Problems References Problems Separation of Variables Conditions for Complete Separability Rectangular Coordinates Cylindrical Coordinates Spherical Coordinates Conclusion References Problems Series Expansion Method Generalized Fourier Series Poisson's Equation in a Cube Poisson's Equation in a Cylinder Strip Transmission Line Scattering by a Conducting Cylinder Scattering by a Dielectric Sphere Conclusion References Problems Conformal Transformation Complex Variables Functions of a Complex Variable Derivative of a Complex Function Conformal Mapping Complex Electric Potential Coplanar Strips at Fixed Potentials Evaluation of Capacitance per Unit Length The Schwarz-Christoffel Transformation Strip Lines and Microstrip Lines Strip with Finite Ground Plane Strip Line with Elliptical Center Conductor Conclusion References Problems Transform Methods The Fourier Transform The Fourier Sine and Cosine Transforms The Hankel Transform The Mellin Transform Laplace Transform Conclusion References Problems Perturbation Methods Introduction The Underlying Technique Electromagnetic Cavities Material Perturbations Conclusion References Problems

Analytical Techniques in Electromagnetics is designed for researchers, scientists, and engineers seeking analytical solutions to electromagnetic (EM) problems. The techniques presented provide exact solutions that can be used to validate the accuracy of approximate solutions, offer better insight into actual physical processes, and can be utilized in finding precise quantities of interest over a wide range of parameter values.