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Lines and electromagnetic fields for engineers

Takes an unusual approach by emphasizing engineering applications (transmission lines, propagation, and waveguides) while downplaying static fields. This well written text is outstanding for its efforts to connect electromagnetic field analysis with subjects that students know, e.g. circuit theory,...

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Bibliographic Details
Main Author: Miner, Gayle F.
Format: Book
Language:English
Published: New York Oxford University Press 1996
Subjects:
Electric lines
Electromagnetic fields
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Table of Contents:
  • Transmission Lines: Parameters, Performance Characteristics, and Applications to Distributed Systems
  • Graphical Solutions of Transmission Line and Transmission Line-like Systems: The Smith Chart
  • Transients on Transmission Lines
  • Scalars, Vectors, Coordinate Systems, Vector Operations, and Functions
  • Theory, Physical Description, and Basic Equations of Electric Fields
  • Theory, Physical Description, and Basic Equations of Magnetic Fields
  • Theory, Physical Description, and Basic Equations of Time-Varying Electromagnetic Fields: Maxwell's Equations and Field Properties of Waves
  • Propagation of Plane Waves
  • Waveguides and Cavities
  • App. A Sinusoidal Steady-State Formulation
  • App. B Coaxial Cable Data
  • App. C Selected Laplace Transform Pairs
  • App. D Expansions of Vector Operators in Rectangular, Spherical, and Cylindrical Coordinates
  • App. E Unit Vector Relationships and Partial Derivatives in Rectangular, Spherical, and Cylindrical Coordinates
  • App. F Vector Helmholtz Theorem
  • App. G The Unit Dyad
  • App. H Derivation of the Energy in a Magnetic Field
  • App. I Alternative Solution Forms of the Wave Equation
  • App. J Generalized Coordinate System Expressions for the Transverse Components of the E and H in Terms of E[subscript z] and H[subscript z] for Waves Propagating in the z Direction, with Transverse Coordinates t[subscript 1] and t[subscript 2]
  • App. K Solution of Partial Differential Equations by the Method of Separation of Variables
  • App. L Series of Ordinary Differential Equations and Solution Functions Defined by Them: Trigonometric, Bessel, and Legendre Functions
  • App. M Identities, Recursion Formulas, and Differential and Integral Formulas for Bessel Functions and Legendre Functions
  • App. N Orthogonal Functions and Orthogonal Function Series
  • App. O Definite Integrals that Yield Bessel Functions

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