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Radiation and scattering of waves / Leopold B. Felsen, Nathan Marcuvitz.

By: Felsen, Leopold B [author.].
Contributor(s): Marcuvitz, Nathan | John Wiley & Sons [publisher.] | IEEE Xplore (Online service) [distributor.].
Material type: materialTypeLabelBookSeries: IEEE Press series on electromagnetic waves: 31Publisher: Piscataway, New Jersey : IEEE Press, [1994]Distributor: [Piscataqay, New Jersey] : IEEE Xplore, [1994]Description: 1 PDF (xxxiv, 888 pages) : illustrations.Content type: text Media type: electronic Carrier type: online resourceISBN: 9780470546307.Subject(s): Electromagnetic waves | Field theory (Physics) | Acoustics | Anisotropic magnetoresistance | Approximation methods | Boundary conditions | Context | Differential equations | Diffraction | Dispersion | Eigenvalues and eigenfunctions | Electric fields | Electric potential | Electromagnetic fields | Electromagnetic waveguides | Equations | Force | Fresnel reflection | Geometry | Green's function methods | Indexes | Integral equations | Mathematical model | Media | Nonhomogeneous media | Optical surface waves | Optical waveguides | Permittivity | Plasmas | Poles and zeros | Polynomials | Regions | Sections | Slabs | Surface impedance | Surface waves | Transmission linesGenre/Form: Electronic books.Additional physical formats: Print version:: No titleDDC classification: 530.1/41 Online resources: Abstract with links to resource Also available in print.
Contents:
1. Space- and Time-Dependent Linear Fields. 1.1. Formulation of Vector Field and Scalar Potential Problems. 1.2. Plane Wave Field Representations. 1.3. Guided Wave (Oscillatory) Representations in Time. 1.4. Guided Wave Representations in Space. 1.5. Reduced Electromagnetic Field Equations. 1.6. Ray-Optic Approximations of Integral Representations. 1.7. Rap-Optic Approximations for Differential Equations -- 2. Network Formalism for Time-Harmonic Electromagnetic Fields in Uniform and Spherical Waveguide Regions. 2.2. Derivation of Transmission-Line Equations in Uniform Regions. 2.3. Scalarization and Modal Representation of Dyadic Green's Functions in Uniform Regions. 2.4. Solution of Uniform Transmission-Line Equations (Network Analysis). 2.5. Derivation of Transmission-Line Equations in Spherical Regions. 2.6. Scalarization and Modal Representation of Dyadic Green's Functions in Spherical Regions. 2.7. Solution of Spherical Transmission-Line Equations (Network Analysis).
Summary: This world-renowned classic by Professors Felsen and Marcuvitz continues to abound in timely and useful materialover 20 years after it was originally published. The book contains indispensable information that remains difficult to find anywhere else in the electromagnetics and acoustics literature, and it will be useful for many years to come. Of particular interest is Chapter 4, Asymptotic Evaluation of Integrals, which is appreciated and cited worldwide. It contains an in-depth description of asymptotic techniques and formulas useful to both engineers and physicists.Summary: Key features include unified treatment of radiation, diffraction, and scattering problems in electromagnetics, acoustics, and plasma-like media; comprehensive coverage of physical interpretations for wave processes; indispensable information on alternative representations and asymptotics - not found anywhere else; and invaluable coverage of transients particularly applicable to advances in high-speed electronics and extra-wideband radar. This book will be of interest to students, engineers, and physicists involved in electromagnetics and acoustics. Makes an important reference for graduate classes.
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Originally published: Englewood Cliffs, N.J. : Prentice-Hall, 1972, c1973.

"IEEE Antennas and Propagation Society, sponsor."

"IEEE order no.: PC0442-4"--T.p. verso.

Includes bibliographical references and indexes.

1. Space- and Time-Dependent Linear Fields. 1.1. Formulation of Vector Field and Scalar Potential Problems. 1.2. Plane Wave Field Representations. 1.3. Guided Wave (Oscillatory) Representations in Time. 1.4. Guided Wave Representations in Space. 1.5. Reduced Electromagnetic Field Equations. 1.6. Ray-Optic Approximations of Integral Representations. 1.7. Rap-Optic Approximations for Differential Equations -- 2. Network Formalism for Time-Harmonic Electromagnetic Fields in Uniform and Spherical Waveguide Regions. 2.2. Derivation of Transmission-Line Equations in Uniform Regions. 2.3. Scalarization and Modal Representation of Dyadic Green's Functions in Uniform Regions. 2.4. Solution of Uniform Transmission-Line Equations (Network Analysis). 2.5. Derivation of Transmission-Line Equations in Spherical Regions. 2.6. Scalarization and Modal Representation of Dyadic Green's Functions in Spherical Regions. 2.7. Solution of Spherical Transmission-Line Equations (Network Analysis).

Restricted to subscribers or individual electronic text purchasers.

This world-renowned classic by Professors Felsen and Marcuvitz continues to abound in timely and useful materialover 20 years after it was originally published. The book contains indispensable information that remains difficult to find anywhere else in the electromagnetics and acoustics literature, and it will be useful for many years to come. Of particular interest is Chapter 4, Asymptotic Evaluation of Integrals, which is appreciated and cited worldwide. It contains an in-depth description of asymptotic techniques and formulas useful to both engineers and physicists.

Key features include unified treatment of radiation, diffraction, and scattering problems in electromagnetics, acoustics, and plasma-like media; comprehensive coverage of physical interpretations for wave processes; indispensable information on alternative representations and asymptotics - not found anywhere else; and invaluable coverage of transients particularly applicable to advances in high-speed electronics and extra-wideband radar. This book will be of interest to students, engineers, and physicists involved in electromagnetics and acoustics. Makes an important reference for graduate classes.

Also available in print.

Mode of access: World Wide Web

Description based on PDF viewed 12/21/2015.

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