Edward F Kuester
Theory of Waveguides and Transmission Lines
Edward F Kuester
Theory of Waveguides and Transmission Lines
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This book provides the principles of operation of electromagnetic waveguides and transmission lines.
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This book provides the principles of operation of electromagnetic waveguides and transmission lines.
Produktdetails
- Produktdetails
- Verlag: CRC Press
- Seitenzahl: 590
- Erscheinungstermin: 25. September 2023
- Englisch
- Gewicht: 453g
- ISBN-13: 9780367540449
- ISBN-10: 0367540444
- Artikelnr.: 68715089
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: CRC Press
- Seitenzahl: 590
- Erscheinungstermin: 25. September 2023
- Englisch
- Gewicht: 453g
- ISBN-13: 9780367540449
- ISBN-10: 0367540444
- Artikelnr.: 68715089
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Edward F. Kuester is a Professor Emeritus at the Department of Electrical, Computer and Energy Engineering at the University of Colorado at Boulder. In 1979, he was a Summer Faculty Fellow at the Jet Propulsion Laboratory, Pasadena, CA. From 1981 to 1982, he was a Visiting Professor at the Technische Hogeschool, Delft, The Netherlands. In 1992 and 1993, he was an Invited Professor at the École Polytechnique Fédérale de Lausanne, Switzerland. He has held the position of Visiting Scientist at the National Institute of Standards and Technology (NIST), Boulder, CO in 2002, 2004, and 2006. His research interests include the modeling of electromagnetic phenomena of guiding and radiating structures, metamaterials, applied mathematics and applied physics.
Multiport Network Theory: Matric Descriptions Classical Transmission Lines.
Pulse Propagation and Distortion. Hollow Metallic Waveguides. Surface Wave
Modes: Basic Optical Waveguides. Transverse Resonance in Guided Wave
Structures. TEM and Quasi-TEM Modes: Basic Planar Transmission Lines.
Orthogonality, Power Flow and Waveguide Losses. Excitation of Waveguides.
Network Theory for Guided Waves, Resonant Elements for Waveguides. A.
Fourier and Laplace Transforms. B. Special Functions. C Numerical Solution
of Implicit Equations. D. Formulas from Vector, Matrix, and Tensor
Analysis. E. Properties of Solutions to Network and Transmission Line
Equations. F. Properties of Solutions to Network and Transmission Line
Equations. G. Electromagnetic Material Properties. H. Exponential Lines,
Bessel Lines and Turning Points. I. Modes in Hollow Waveguides with Zero
Cutoff Frequency. J. Field Line Plotting. K. Integral Identities for Fields
of Guided Modes. L. Derivation of Surface Impedance for a Good Conductor.
M. Change for Inductance due to Deformation of Boundary. N. Correction of
Small-Hole theory for Energy Conservation.
Pulse Propagation and Distortion. Hollow Metallic Waveguides. Surface Wave
Modes: Basic Optical Waveguides. Transverse Resonance in Guided Wave
Structures. TEM and Quasi-TEM Modes: Basic Planar Transmission Lines.
Orthogonality, Power Flow and Waveguide Losses. Excitation of Waveguides.
Network Theory for Guided Waves, Resonant Elements for Waveguides. A.
Fourier and Laplace Transforms. B. Special Functions. C Numerical Solution
of Implicit Equations. D. Formulas from Vector, Matrix, and Tensor
Analysis. E. Properties of Solutions to Network and Transmission Line
Equations. F. Properties of Solutions to Network and Transmission Line
Equations. G. Electromagnetic Material Properties. H. Exponential Lines,
Bessel Lines and Turning Points. I. Modes in Hollow Waveguides with Zero
Cutoff Frequency. J. Field Line Plotting. K. Integral Identities for Fields
of Guided Modes. L. Derivation of Surface Impedance for a Good Conductor.
M. Change for Inductance due to Deformation of Boundary. N. Correction of
Small-Hole theory for Energy Conservation.
Multiport Network Theory: Matric Descriptions Classical Transmission Lines.
Pulse Propagation and Distortion. Hollow Metallic Waveguides. Surface Wave
Modes: Basic Optical Waveguides. Transverse Resonance in Guided Wave
Structures. TEM and Quasi-TEM Modes: Basic Planar Transmission Lines.
Orthogonality, Power Flow and Waveguide Losses. Excitation of Waveguides.
Network Theory for Guided Waves, Resonant Elements for Waveguides. A.
Fourier and Laplace Transforms. B. Special Functions. C Numerical Solution
of Implicit Equations. D. Formulas from Vector, Matrix, and Tensor
Analysis. E. Properties of Solutions to Network and Transmission Line
Equations. F. Properties of Solutions to Network and Transmission Line
Equations. G. Electromagnetic Material Properties. H. Exponential Lines,
Bessel Lines and Turning Points. I. Modes in Hollow Waveguides with Zero
Cutoff Frequency. J. Field Line Plotting. K. Integral Identities for Fields
of Guided Modes. L. Derivation of Surface Impedance for a Good Conductor.
M. Change for Inductance due to Deformation of Boundary. N. Correction of
Small-Hole theory for Energy Conservation.
Pulse Propagation and Distortion. Hollow Metallic Waveguides. Surface Wave
Modes: Basic Optical Waveguides. Transverse Resonance in Guided Wave
Structures. TEM and Quasi-TEM Modes: Basic Planar Transmission Lines.
Orthogonality, Power Flow and Waveguide Losses. Excitation of Waveguides.
Network Theory for Guided Waves, Resonant Elements for Waveguides. A.
Fourier and Laplace Transforms. B. Special Functions. C Numerical Solution
of Implicit Equations. D. Formulas from Vector, Matrix, and Tensor
Analysis. E. Properties of Solutions to Network and Transmission Line
Equations. F. Properties of Solutions to Network and Transmission Line
Equations. G. Electromagnetic Material Properties. H. Exponential Lines,
Bessel Lines and Turning Points. I. Modes in Hollow Waveguides with Zero
Cutoff Frequency. J. Field Line Plotting. K. Integral Identities for Fields
of Guided Modes. L. Derivation of Surface Impedance for a Good Conductor.
M. Change for Inductance due to Deformation of Boundary. N. Correction of
Small-Hole theory for Energy Conservation.