Periodic Structures : Mode-Matching Approach and Applications in Electromagnetic Engineering.
Provides readers an understanding of the basic physics underlying meta-materials, providing a powerful tool for analyzing their electromagnetic properties Periodic Structures: Mode-Matching Approach and Applications in Electromagnetic Engineering presents the scattering and guiding characteristics o...
Clasificación: | Libro Electrónico |
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Autor principal: | |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
New York :
Wiley,
2012.
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Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- PERIODIC STRUCTURES: Mode- Matching Approach and Applications in Electromagnetic Engineering; Contents; Preface; 1 Introduction; 1.1 Historical Perspective on the Research in Periodic Structures; 1.2 From 1D Periodic Stratified Medium to 3D Photonic Crystals: An Overview of this Book; 1.2.1 Chapter 2: Wave Propagation in Multiple Dielectric Layers; 1.2.2 Chapter 3: One-Dimensional Periodic Medium; 1.2.3 Chapter 4: Two- and Three-Dimensional Periodic Structures; 1.2.4 Chapter 5: Introducing Defects into Periodic Structures; 1.2.5 Chapter 6: Periodic Impedance Surface.
- 1.2.6 Chapter 7: Exotic Dielectrics Made of Periodic StructuresReferences; Further Readings; 2 Wave Propagation in Multiple Dielectric Layers; 2.1 Plane-Wave Solutions in a Uniform Dielectric Medium; 2.2 Transmission-Line Network Representation of a Dielectric Layer of Finite Thickness; 2.2.1 Wave Propagating in Regular and Exotic Mediums; 2.3 Scattering Characteristics of Plane Wave by Multiple Dielectric Layers; 2.3.1 Recursive-Impedance Method; 2.3.2 Transfer-Matrix Method; 2.3.3 Scattering-Matrix Method.
- 2.4 Transverse Resonance Technique for Determining the Guiding Characteristics of Waves in Multiple Dielectric Layers2.4.1 Transverse Resonance Technique; 2.4.2 Will Surface Waves be Supported in a Single Interface Environment?; 2.4.3 Single Dielectric Layer Backed with a PEC or PMC; 2.4.4 Mode Dispersion Relation of a Closed Structure Consisting of Dielectric Layers; Appendix: Dyadic Definition and Properties; References; Further Reading; 3 One-Dimensional Periodic Medium; 3.1 Bloch-Floquet Theorem; 3.2 Eigenwave in a 1D Holographic Grating; 3.2.1 Two Space-Harmonic Approximation.
- 3.2.2 Single Interface between a Semi-infinite Uniform and a 1D Periodic Medium3.3 Eigenwave in 1D Dielectric Gratings: Modal Transmission-Line Approach; 3.3.1 In-Plane Incidence: ky = 0; 3.3.2 Out-of-Plane Incidence: ky /=0; 3.3.3 Eigenwave in a Two-Tone Periodic Medium; 3.3.4 Sturm-Liouville Differential Equation with Periodic Boundary Condition; 3.4 Eigenwave in a 1D Metallic Periodic Medium; 3.4.1 Generalized Scattering Matrix at the Interface between a 1D Metallic Periodic Medium and Uniform Medium; 3.5 Hybrid-Mode Analysis of a 1D Dielectric Grating: Fourier-Modal Approach.
- 3.6 Input-Output Relation of a 1D Periodic Medium of Finite Thickness3.7 Scattering Characteristics of a Grating Consisting of Multiple 1D Periodic Layers; 3.7.1 Building-Block Approach; 3.7.2 Scattering Analysis of 1D Diffraction Gratings; 3.8 Guiding Characteristics of Waveguides Consisting of Multiple 1D Periodic Layers; 3.8.1 Transverse Resonance Technique; 3.8.2 Dispersion Relation of a 1D Grating Waveguide; References; Further Readings; 4 Two- and Three-Dimensional Periodic Structures; 4.1 Modal Transmission-Line Approach for a 2D Periodic Metallic Medium: In-Plane Propagation.