SEM approach to transient scattering by a lossy, radially inhomogeneous dielectric circular cylinder

DOI10.1016/0165-2125(86)90005-3zbMath0572.73114OpenAlexW2056453307MaRDI QIDQ1062523

Raphic M. van der Weiden, Anton G. Tijhuis

Publication date: 1986

Published in: Wave Motion (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0165-2125(86)90005-3

zbMATH Keywords

numerical implementationfinite durationSEM approachsingularity expansion methodtransient scatteringCauchy's theoremangular Fourier transformationBromwich contourcontributions from a denumerable set of polesfrom a branch cutisotropic, lossy, radially inhomogeneous dielectric circular cylinderLaplace inversion integralnegative half of the real-frequency axisProny-type algorithmpulsed electromagnetic plane wavescattering by a dielectric slabseries of one-dimensional transient scattering problemssupplementing the contour of integration by circular arcs at infinitytime-dependent Fourier coefficients

Mathematics Subject Classification ID

Related Items (1)

The Singularity Expansion Method applied to the transient motions of a floating elastic plate

Uses Software

• IMSL Numerical Libraries

Cites Work

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• SEM approach to the transient scattering by an inhomogeneous, lossy dielectric slab. II: The inhomogeneous case
• The singularity expansion method as applied to the elastodynamic scattering problem
• Non-dispersive closed form approximations for transient propagation and scattering of ray fields
• Progressing and oscillatory waves for hybrid synthesis of source excited propagation and diffraction
• Singularity expansion representations of fields and currents in transient scattering
• A note on the representation of scattered fields as a singularity expansion
• Creeping waves and resonances in transient scattering by smooth convex objects
• Network Analysis
• Some theorems on perturbation theory. II

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