Approximations and numerical methods for the solution of Maxwell's equations : based on the proceedings of the third international conference on approximations and numerical methods for the solution of Maxwell's equations organized by the Institute of Mathematics and its Applications and held at St John's College at the University of Oxford in April 1995
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Bibliographic Information
Approximations and numerical methods for the solution of Maxwell's equations : based on the proceedings of the third international conference on approximations and numerical methods for the solution of Maxwell's equations organized by the Institute of Mathematics and its Applications and held at St John's College at the University of Oxford in April 1995
（The Institute of Mathematics and its Applications conference series, New series : no.65）
Clarendon, 1998
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Description and Table of Contents
Description
This text was written in response to the increasing interest in the high frequency numerical solution of Maxwell's equations. Research activity in this area has been stimulated by requirements for greater precision in radar cross-section calculations, particularly for geometries with low observability; however there are also a growing number of applications in bio-electromagnetism and electromagnetic compatibility. It is hoped that these proceedings will be of interest both to specialists in this area as well as to others simply looking for a guide to recent developments.
Table of Contents
1: A theoretical and numerical study of Berenger's Perfectly Matched Layer (PML) concept for mesh truncation in time and frequency domains. 2: Integral formulation of the measured equation of invariance: a sparse matrix boundary element method. 3: A compact fourth-order finite volume time-domain/frequency domain method for electromagnetic scattering. 4: RCS computations using a parabolic equation method. 5: New fictitious domain approach for numerical solution of the 3-D electromagnetic scattering problem using Cartesian meshes. 6: Analysis of 3-D scattering problems using finite elements and exact boundary conditions. 7: A 3-D symmetric vector Engquist-Majda A.B.C. coupled with H(Curl) mixed elements. 8: Equivalent boundary conditions in electromagnetism. 9: Implementation of Engquist-Majda and Higdon absorbing boundary conditions in a finite element time domain electromagnetic code. 10: Parallel solver for 3-D Maxwell integral equations on axisymmetrical geometry. 11: Parallel computation of RCS prediction using time domain integral equations. 12: Eigenvalue and resonance frequencies in electromagentic scattering. 13: An integral method to compute guided modes optical couplers. 14: Convection-diffusion in MHD: comparison of primitive variable and vector potential solution of the magnetic induction equation. 15: The electric field integral equation: theory and algorithms. 16: Numerically efficient solution of dense linear system of equations arising in electromagnetic scattering problems. 17: AS-Descartes: a ray-tracing code, including diffractions capabilities for the RCS calculation of complex targets. 18: A comparison of Lorentz and Coulomb gauges in the solution of Maxwell's equations. 19: A finite element procedure for electromagentic scattering simulations. 20: Parallelization of a 3-D electromagnetic scattering code. 21: Simulating electromagnetic phenomena on an Intel Paragon XP/S system
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