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The accurate and efficient numerical solution of problems in wave propagation represent some of the most challenging problems in scientific computing. The text is a collection of survey articles by leading experts in computational wave propagation and inverse problems and describes various aspects and techniques representing the current state of the art in numerical wave propagation and inverse problems.
The accurate and efficient numerical solution of problems in wave propagation represent some of the most challenging problems in scientific computing. The text is a collection of survey articles by leading experts in computational wave propagation and inverse problems and describes various aspects and techniques representing the current state of the art in numerical wave propagation and inverse problems.
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Autorenporträt
Mark Ainsworth, Strathclyde University, Glasgow, UK / Penny Davies, Strathclyde University, Glasgow, UK / Dugald Duncan, Heriot-Watt University, Edinburgh, UK / Paul Martin, Colorado School of Mines, USA / Bryan Rynne, Heriot-Watt University, Edinburgh, UK
Inhaltsangabe
New Results on Absorbing Layers and Radiation Boundary Conditions.- Fast, High-Order, High-Frequency Integral Methods for Computational Acoustics and Electromagnetics.- Galerkin Boundary Element Methods for Electromagnetic Scattering.- Computation of resonance frequencies for Maxwell equations in non-smooth domains.- hp-Adaptive Finite Elements for Time-Harmonic Maxwell Equations.- Variational Methods for Time-Dependent Wave Propagation Problems.- Some Numerical Techniques for Maxwell's Equations in Different Types of Geometries.- On Retarded Potential Boundary Integral Equations and their Discretisation.- Inverse Scattering Theory for Time-Harmonic Waves.- Herglotz Wave Functions in Inverse Electromagnetic Scattering Theory.- Appendix: Colour Figures.
New Results on Absorbing Layers and Radiation Boundary Conditions.- Fast, High-Order, High-Frequency Integral Methods for Computational Acoustics and Electromagnetics.- Galerkin Boundary Element Methods for Electromagnetic Scattering.- Computation of resonance frequencies for Maxwell equations in non-smooth domains.- hp-Adaptive Finite Elements for Time-Harmonic Maxwell Equations.- Variational Methods for Time-Dependent Wave Propagation Problems.- Some Numerical Techniques for Maxwell's Equations in Different Types of Geometries.- On Retarded Potential Boundary Integral Equations and their Discretisation.- Inverse Scattering Theory for Time-Harmonic Waves.- Herglotz Wave Functions in Inverse Electromagnetic Scattering Theory.- Appendix: Colour Figures.
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