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ADVANCED ENGINEERING ELECTROMAGNETICS

  • Time-Varying and Time-Harmonic Electromagnetic Fields
    • Introduction
    • Maxwell’s Equations
      • Differential Form of Maxwell’s Equations
      • Integral Form of Maxwell’s Equations
    • Constitutive Parameters and Relations
    • Circuit-Field Relations
      • Kirchhoff’s Voltage Law
      • Kirchhoff’s Current Law
      • Element Laws
    • Boundary Conditions
      • Finite Conductivity Media
      • Infinite Conductivity Media
      • Sources Along Boundaries
    • Power and Energy
    • Time-Harmonic Electromagnetic Fields
      • Maxwell’s Equations in Differential and Integral Forms
      • Boundary Conditions
      • Power and Energy
  • Electrical Properties of Matter
    • Introduction
    • Dielectrics, Polarization, and Permittivity
    • Magnetics, Magnetization, and Permeability
    • Current, Conductors, and Conductivity
      • Current
      • Conductors
      • Conductivity
    • Semiconductors
    • Superconductors
    • Metamaterials
    • Linear, Homogeneous, Isotropic, and Nondispersive Media
    • A.C. Variations in Materials
      • Complex Permittivity
      • Complex Permeability
      • Ferrites
  • Wave Equation and its Solutions
    • Introduction
    • Time-Varying Electromagnetic Fields
    • Time-Harmonic Electromagnetic Fields
    • Solution to the Wave Equation
      • Rectangular Coordinate System
        • Source-Free and Lossless Media
        • Source-Free and Lossy Media
      • Cylindrical Coordinate System
      • Spherical Coordinate System
  • Wave Propagation and Polarization
  • Reflection and Transmission
  • Auxiliary Vector Potentials, Construction of Solutions, and Radiation and Scattering Equations
  • Electromagnetic Theorems and Principles
  • Rectangular Cross-Section Waveguides and Cavities
  • Circular Cross-Section Waveguides and Cavities
  • Spherical Transmission Lines and Cavities
  • Scattering
  • Integral Equations and the Moment Method
  • Geometrical Theory of Diffraction
  • Diffraction by Wedge with Impedance Surfaces
  • Green’s Functions
  • Appendix I Identities
  • Appendix II Vector Analysis
  • Appendix III Fresnel Integrals
  • Appendix IV Bessel Functions
  • Appendix V Legendre Polynomials and Functions
  • Appendix VI The Method of Steepest Descent (Saddle-Point Method)
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