Preface xvii 1 Time-Varying and Time-Harmonic Electromagnetic Fields 1 1.1 Introduction 1 1.2 Maxwell''s Equations 1 1.3 Constitutive Parameters and Relations 5 1.4 Circuit-Field Relations 7 1.5 Boundary Conditions 12 1.6 Power and Energy 18 1.7 Time-Harmonic Electromagnetic Fields 21 1.

8 Multimedia 29 2 Electrical Properties of Matter 39 2.1 Introduction 39 2.2 Dielectrics, Polarization, and Permittivity 41 2.3 Magnetics, Magnetization, and Permeability 48 2.4 Current, Conductors, and Conductivity 55 2.5 Semiconductors 59 2.6 Superconductors 64 2.7 Matamaterials 66 2.

8 Linear, Homogeneous, Isotropic, and Nondispersive Media 67 2.9 A.C. Variations in Materials 68 2.10 Multimedia 89 3 Wave Equation and its Solutions 99 3.1 Introduction 99 3.2 Time-Varying Electromagnetic Fields 99 3.3 Time-Harmonic Electromagnetic Fields 101 3.

4 Solution to the Wave Equation 102 4 Wave Propagation and Polarization 123 4.1 Introduction 123 4.2 Transverse Electromagnetic Modes 123 4.3 Transverse Electromagnetic Modes in Lossy Media 138 4.4 Polarization 146 4.5 Multimedia 166 5 Reflection and Transmission 173 5.1 Introduction 173 5.2 Normal Incidence--Lossless Media 173 5.

3 Oblique Incidence--Lossless Media 177 5.4 Lossy Media 198 5.5 Reflection and Transmission of Multiple Interfaces 205 5.6 Polarization Characteristics on Reflection 220 5.7 Metamaterials 227 5.8 Multimedia 245 6 Auxiliary Vector Potentials, Construction of Solutions, and Radiation and Scattering Equations 259 6.1 Introduction 259 6.2 The Vector Potential A 260 6.

3 The Vector Potential F 262 6.4 The Vector Potentials A and F 263 6.5 Construction of Solutions 265 6.6 Solution of the Inhomogeneous Vector Potential Wave Equation 279 6.7 Far-Field Radiation 283 6.8 Radiation and Scattering Equations 284 6.9 Multimedia 305 7 Electromagnetic Theorems and Principles 311 7.1 Introduction 311 7.

2 Duality Theorem 311 7.3 Uniqueness Theorem 313 7.4 Image Theory 315 7.5 Reciprocity Theorem 323 7.6 Reaction Theorem 325 7.7 Volume Equivalence Theorem 326 7.8 Surface Equivalence Theorem: Huygens''S Principle 328 7.9 Induction Theorem (Induction Equivalent) 333 7.

10 Physical Equivalent and Physical Optics Equivalent 337 7.11 Induction and Physical Equivalent Approximations 339 7.12 Multimedia 344 8 Rectangular Cross-Section Waveguides and Cavities 351 8.1 Introduction 351 8.2 Rectangular Waveguide 352 8.3 Rectangular Resonant Cavities 382 8.4 Hybrid (LSE and LSM) Modes 390 8.5 Partially Filled Waveguide 393 8.

6 Transverse Resonance Method 405 8.7 Dielectric Waveguide 408 8.8 Artificial Impedance Surfaces 436 8.9 Stripline and Microstrip Lines 455 8.10 Ridged Waveguide 466 8.11 Multimedia 470 9 Circular Cross-Section Waveguides and Cavities 483 9.1 Introduction 483 9.2 Circular Waveguide 483 9.

3 Circular Cavity 500 9.4 Radial Waveguides 509 9.5 Dielectric Waveguides and Resonators 516 9.6 Multimedia 541 10 Spherical Transmission Lines and Cavities 549 10.1 Introduction 549 10.2 Construction of Solutions 549 10.3 Biconical Transmission Line 557 10.4 The Spherical Cavity 561 10.

5 Multimedia 569 11 Scattering 575 11.1 Introduction 575 11.2 Infinite Line-Source Cylindrical Wave Radiation 575 11.3 Plane Wave Scattering by Planar Surfaces 583 11.4 Cylindrical Wave Transformations and Theorems 599 11.5 Scattering by Circular Cylinders 607 11.6 Scattering By a Conducting Wedge 640 11.7 Spherical Wave Orthogonalities, Transformations, and Theorems 650 11.

8 Scattering by a Sphere 655 11.9 Multimedia 665 12 Integral Equations and the Moment Method 679 12.1 Introduction 679 12.2 Integral Equation Method 679 12.3 Electric and Magnetic Field Integral Equations 703 12.4 Finite Diameter Wires 723 12.5 Computer Codes 732 12.6 Multimedia 735 13 Geometrical Theory of Diffraction 741 13.

1 Introduction 741 13.2 Geometrical Optics 742 13.3 Geometrical Theory of Diffraction: Edge Diffraction 761 13.4 Computer Codes 829 13.5 Multimedia 831 14 Diffraction by Wedge with Impedance Surfaces 849 14.1 Introduction 849 14.2 Impedance Surface Boundary Conditions 850 14.3 Impedance Surface Reflection Coefficients 851 14.

4 The Maliuzhinets Impedance Wedge Solution 854 14.5 Geometrical Optics 856 14.6 Surface Wave Terms 864 14.7 Diffracted Fields 867 14.8 Surface Wave Transition Field 874 14.9 Computations 875 14.10 Multimedia 878 15 Green''s Functions 885 15.1 Introduction 885 15.

2 Green''s Functions in Engineering 886 15.3 Sturm-Liouville Problems 891 15.4 Two-Dimensional Green''s Function in Rectangular Coordinates 908 15.5 Green''s Identities and Methods 919 15.6 Green''s Functions of the Scalar Helmholtz Equation 925 15.7 Dyadic Green''s Functions 938 15.8 Multimedia 941 References 941 Problems 942 Appendix I: Identities 947 Appendix II: Vector Analysis 951 Appendix III: Fresnel Integrals 961 Appendix IV: Bessel Functions 967 Appendix V: Legendre Polynomials and Functions 981 Appendix VI: The Method of Steepest Descent (Saddle-Point Method) 997 Index 1003.