Electromagnetic radiation, scattering, and diffraction / / Prabhakar H. Pathak and Robert J. Burkholder

• Autore: Pathak P. H (Prabhakar Harihar), <1942->
• Pubblicazione: Hoboken, New Jersey : , : Wiley-IEEE Press, , [2021]; ©2021
• Descrizione fisica: 1 online resource (1146 pages)
• Disciplina: 539.2
• Soggetto topico: Electromagnetic waves - Scattering; Electromagnetic waves - Diffraction; Electromagnetic waves
• Persona (resp. second.): BurkholderR. J (Robert James)
• Nota di bibliografia: Includes bibliographical references and index.
• Nota di contenuto: Cover -- Title Page -- Copyright -- Contents -- About the Authors -- Preface -- Acknowledgments -- 1 Maxwell's Equations, Constitutive Relations, Wave Equation, and Polarization -- 1.1 Introductory Comments -- 1.2 Maxwell's Equations -- 1.3 Constitutive Relations -- 1.4 Frequency Domain Fields -- 1.5 Kramers-Kronig Relationship -- 1.6 Vector and Scalar Wave Equations -- 1.6.1 Vector Wave Equations for EM Fields -- 1.6.2 Scalar Wave Equations for EM Fields -- 1.7 Separable Solutions of the Source-Free Wave Equation in Rectangular Coordinates and for Isotropic Homogeneous Media. Plane Waves -- 1.8 Polarization of Plane Waves, Poincare Sphere, and Stokes Parameters -- 1.8.1 Polarization States -- 1.8.2 General Elliptical Polarization -- 1.8.3 Decomposition of a Polarization State into Circularly Polarized Components -- 1.8.4 Poincare Sphere for Describing Polarization States -- 1.9 Phase and Group Velocity -- 1.10 Separable Solutions of the Source-Free Wave Equation in Cylindrical and Spherical Coordinates and for Isotropic Homogeneous Media -- 1.10.1 Source-Free Cylindrical Wave Solutions -- 1.10.2 Source-Free Spherical Wave Solutions -- References -- 2 EM Boundary and Radiation Conditions -- 2.1 EM Field Behavior Across a Boundary Surface -- 2.2 Radiation Boundary Condition -- 2.3 Boundary Conditions at a Moving Interface -- 2.3.1 Nonrelativistic Moving Boundary Conditions -- 2.3.2 Derivation of the Nonrelativistic Field Transformations -- 2.3.3 EM Field Transformations Based on the Special Theory of Relativity -- 2.4 Constitutive Relations for a Moving Medium -- References -- 3 Plane Wave Propagation in Planar Layered Media -- 3.1 Introduction -- 3.2 Plane Wave Reection from a Planar Boundary Between Two Di erent Media -- 3.2.1 Perpendicular Polarization Case -- 3.2.2 Parallel Polarization Case -- 3.2.3 Brewster Angle θb. ; 3.2.4 Critical Angle θc -- 3.2.5 Plane Wave Incident on a Lossy Half Space -- 3.2.6 Doppler Shift for Wave Reection from a Moving Mirror -- 3.3 Reection and Transmission of a Plane Wave Incident on a Planar Stratified Isotropic Medium Using a Transmission Matrix Approach -- 3.4 Plane Waves in Anisotropic Homogeneous Media -- 3.5 State Space Formulation for Waves in Planar Anisotropic Layered Media -- 3.5.1 Development of State Space Based Field Equations -- 3.5.2 Reection and Transmission of Plane Waves at the Interface Between Two Anisotropic Half Spaces -- 3.5.3 Transmission Type Matrix Analysis of Plane Waves in Multilayered Anisotropic Media -- References -- 4 Plane Wave Spectral Representation for EM Fields -- 4.1 Introduction -- 4.2 PWS Development -- References -- 5 Electromagnetic Potentials and Fields of Sources in Unbounded Regions -- 5.1 Introduction to Vector and Scalar Potentials -- 5.2 Construction of the Solution for Ā -- 5.3 Calculation of Fields from Potentials -- 5.4 Time Dependent Potentials for Sources and Fields in Unbounded Regions -- 5.5 Potentials and Fields of a Moving Point Charge -- 5.6 Cerenkov Radiation -- 5.7 Direct Calculation of Fields of Sources in Unbounded Regions Using a Dyadic Green's Function -- 5.7.1 Fields of Sources in Unbounded, Isotropic, Homogeneous Media in Terms of a Closed Form Representation of Green's Dyadic, G0 -- 5.7.2 On the Singular Nature of G0(rr) for Observation Points Within the Source Region -- 5.7.3 Representation of the Green's Dyadic G0 in Terms of an Integral in the Wavenumber (k) Space -- 5.7.4 Electromagnetic Radiation by a Source in a General Bianisotropic Medium Using a Green's Dyadic Ga in k-Space -- References -- 6 Electromagnetic Field Theorems and Related Topics -- 6.1 Conservation of Charge -- 6.2 Conservation of Power -- 6.3 Conservation of Momentum -- 6.4 Radiation Pressure. ; 6.5 Duality Theorem -- 6.6 Reciprocity Theorems and Conservation of Reactions -- 6.6.1 The Lorentz Reciprocity Theorem -- 6.6.2 Reciprocity Theorem for Bianisotropic Media -- 6.7 Uniqueness Theorem -- 6.8 Image Theorems -- 6.9 Equivalence Theorems -- 6.9.1 Volume Equivalence Theorem for EM Scattering -- 6.9.2 A Surface Equivalence Theorem for EM Scattering -- 6.9.3 A Surface Equivalence Theorem for Antennas -- 6.10 Antenna Impedance -- 6.11 Antenna Equivalent Circuit -- 6.12 The Receiving Antenna Problem -- 6.13 Expressions for Antenna Mutual Coupling Based on Generalized Reciprocity Theorems -- 6.13.1 Circuit Form of the Reciprocity Theorem for Antenna Mutual Coupling -- 6.13.2 A Mixed Circuit Field Form of a Generalized Reciprocity Theorem for Antenna Mutual Coupling -- 6.13.3 A Mutual Admittance Expression for Slot Antennas -- 6.13.4 Antenna Mutual Coupling, Reaction Concept, and Antenna Measurements -- 6.14 Relation Between Antenna and Scattering Problems -- 6.14.1 Exterior Radiation by a Slot Aperture Antenna Configuration -- 6.14.2 Exterior Radiation by a Monopole Antenna Configuration -- 6.15 Radar Cross Section -- 6.16 Antenna Directive Gain -- 6.17 Field Decomposition Theorem -- References -- 7 Modal Techniques for the Analysis of Guided Waves, Resonant Cavities, and Periodic Structures -- 7.1 On Modal Analysis of Some Guided Wave Problems -- 7.2 Classification of Modal Fields in Uniform Guiding Structures -- 7.2.1 TEMz Guided waves -- 7.3 TMz Guided Waves -- 7.4 TEz Guided Waves -- 7.5 Modal Expansions in Closed Uniform Waveguides -- 7.5.1 TMz Modes -- 7.5.2 TEz Modes -- 7.5.3 Orthogonality of Modes in Closed Perfectly Conducting Uniform Waveguides -- 7.6 E ect of Losses in Closed Guided Wave Structures -- 7.7 Source Excited Uniform Closed Perfectly Conducting Waveguides -- 7.8 An Analysis of Some Closed Metallic Waveguides. ; 7.8.1 Modes in a Parallel Plate Waveguide -- 7.8.2 Modes in a Rectangular Waveguide -- 7.8.3 Modes in a Circular Waveguide -- 7.8.4 Coaxial Waveguide -- 7.8.5 Obstacles and Discontinuities in Waveguides -- 7.8.6 Modal Propagation Past a Slot in a Waveguide -- 7.9 Closed and Open Waveguides Containing Penetrable Materials and Coatings -- 7.9.1 Material-Loaded Closed PEC Waveguide -- 7.9.2 Material Slab Waveguide -- 7.9.3 Grounded Material Slab Waveguide -- 7.9.4 The Goubau Line -- 7.9.5 Circular Cylindrical Optical Fiber Waveguides -- 7.10 Modal Analysis of Resonators -- 7.10.1 Rectangular Waveguide Cavity Resonator -- 7.10.2 Circular Waveguide Cavity Resonator -- 7.10.3 Dielectric Resonators -- 7.11 Excitation of Resonant Cavities -- 7.12 Modal Analysis of Periodic Arrays -- 7.12.1 Floquet Modal Analysis of an Infinite Planar Periodic Array of Electric Current Sources -- 7.12.2 Floquet Modal Analysis of an Infinite Planar Periodic Array of Current Sources Configured in a Skewed Grid -- 7.13 Higher-Order Floquet Modes and Associated Grating Lobe Circle Diagrams for Infinite Planar Periodic Arrays -- 7.13.1 Grating Lobe Circle Diagrams -- 7.14 On Waves Guided and Radiated by Periodic Structures -- 7.15 Scattering by a Planar Periodic Array -- 7.15.1 Analysis of the EM Plane Wave Scattering by an Infinite Periodic Slot Array in a Planar PEC Screen -- 7.16 Finite 1-D and 2-D Periodic Array of Sources -- 7.16.1 Analysis of Finite 1-D Periodic Arrays for the Case of Uniform Source Distribution and Far Zone Observation -- 7.16.2 Analysis of Finite 2-D Periodic Arrays for the Case of Uniform Distribution and Far Zone Observation -- 7.16.3 Floquet Modal Representation for Near and Far Fields of 1-D Nonuniform Finite Periodic Array Distributions. ; 7.16.4 Floquet Modal Representation for Near and Far Fields of 2-D Nonuniform Planar Periodic Finite Array Distributions -- References -- 8 Green's Functions for the Analysis of One-Dimensional Source-Excited Wave Problems -- 8.1 Introduction to the Sturm-Liouville Form of Di erential Equation for 1-D Wave Problems -- 8.2 Formulation of the Solution to the Sturm-Liouville Problem via the 1-D Green's Function Approach -- 8.3 Conditions Under Which the Green's Function Is Symmetric -- 8.4 Construction of the Green's Function G(x|x') -- 8.4.1 General Procedure to Obtain G(x|x') -- 8.5 Alternative Simplified Construction of G(x|x') Valid for the SymmetricCase -- 8.6 On the Existence and Uniqueness of G(x|x') -- 8.7 Eigenfunction Expansion Representation for G(x|x') -- 8.8 Delta Function Completeness Relation and the Construction of Eigenfunctions from G(x|x') = U(x< -- )T(x)/W -- 8.9 Explicit Representation of G(x|x') Using Step Functions -- References -- 9 Applications of One-Dimensional Green's Function Approach for the Analysis of Single and Coupled Set of EM Source Excited Transmission Lines -- 9.1 Introduction -- 9.2 Analytical Formulation for a Single Transmission Line Made Up of Two Conductors -- 9.3 Wave Solution for the Two Conductor Lines When There Are No Impressed Sources Distributed Anywhere Within the Line -- 9.4 Wave Solution for the Case of Impressed Sources Placed Anywhere on a Two Conductor Line -- 9.5 Excitation of a Two Conductor Transmission Line by an Externally Incident lectromagnetic Wave -- 9.6 A Matrix Green's Function Approach for Analyzing a Set of Coupled Transmission Lines -- 9.7 Solution to the Special Case of Two Coupled Lines (N = 2) with Homogeneous Dirichlet or Neumann End Conditions -- 9.8 Development of the Multiport Impedance Matrix for a Set of Coupled Transmission Lines. ; 9.9 Coupled Transmission Line Problems with Voltage Sources and Load Impedances at the End Terminals.
• Titolo autorizzato: Electromagnetic radiation, scattering, and diffraction
• ISBN: 1-119-81053-1; 1-119-81052-3; 1-119-81054-X
• Formato: Materiale a stampa
• Livello bibliografico: Monografia
• Lingua di pubblicazione: Inglese
• Record Nr.: 9910555068203321
• Lo trovi qui: Univ. Federico II
• Serie: IEEE Press Series on Electromagnetic Wave Theory Ser.