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E-raamat: Pulsed EM Field Computation in Planar Circuits: The Contour Integral Method

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  • Formaat: 258 pages
  • Ilmumisaeg: 01-Jun-2018
  • Kirjastus: CRC Press
  • Keel: eng
  • ISBN-13: 9781351737777
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Pulsed EM Field Computation in Planar Circuits: The Contour Integral MethodSuurem pilt
  • Formaat: 258 pages
  • Ilmumisaeg: 01-Jun-2018
  • Kirjastus: CRC Press
  • Keel: eng
  • ISBN-13: 9781351737777
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The pulsed EM characterization of planar circuits is of high practical importance in many areas of science and engineering such as electromagnetic compatibility and antenna design. This book is hence devoted to the mathematical formulation and numerical analysis of arbitrarily-shaped parallel-plane structures concerning their pulsed EM propagation, radiation and scattering behavior. The key emphasis is on the time-domain reciprocity-based integral-equation formulations and their efficient numerical solution.

Introduction. Basic formulation. Instantaneously-reacting planar
circuits. Relation to the classic CIM. Rectangular planar circuits with
relaxation. Arbitrarily-shaped planar circuits with radiation loss and
relaxation. Inclusion of linear lumped elements. Far-field radiation
characteristics. Time-domain mutual coupling between planar circuits
81.
Time-domain self-reciprocity of a one-port planar circuit. Th´evenins
circuit of an N-port planar circuit. Time-domain radiated susceptibility of a
planar circuit. Scattering reciprocity properties of an N-port planar
circuit. Scattering of conductive and dielectric inclusions. The time-domain
compensation contour integral method. Modeling of shorting via structures. A
Integrals of the logarithmic function. B Implementation of TD-CIM. C
Implementation of FD-CIM. D Implementation of the admittance-wall boundary
condition. E Implementation of lumped-element arrays. F The bell-shaped
pulse. G Expansion functions. H Greens function of the dissipative scalar 2D
wave equation. I Numerical inversion of the Laplace transformation. J Greens
function of the scalar 2D wave equation with relaxation. References. Index.
Martin Stumpf
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