Numerical Methods for Maxwell Equations (original) (raw)
An example of explicit implementation strategy and preconditioning for the high order edge finite elements applied to the time-harmonic Maxwell’s equations
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Explicit implementation strategy of high order edge finite elements and Schwarz preconditioning for the time-harmonic Maxwell's equations
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Numerical Approximation of the Maxwell Equations in Inhomogeneous Media by aP1Conforming Finite Element Method
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A finite element computation procedure for electromagnetic fields under different supply conditions
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COMPUTATIONAL PERFORMANCE OF A WEIGHTED REGULARIZED MAXWELL EQUATION FINITE ELEMENT FORMULATION
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Overlapping Schwarz Preconditioning for High Order Edge Finite Elements: Application to the Time-Harmonic Maxwell's Equations
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2016
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A quasi-analytical boundary condition for three-dimensional finite difference electromagnetic modeling
Michael Zhdanov
Radio Science, 2004
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Comparison between 3D, 2D finite element methods and analytical calculations for electromagnetic problems
Gérard Meunier
IEEE Transactions on Magnetics, 1988
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A 3D finite element method for the modelling of bounded and unbounded electromagnetic problems in the time domain
Walter Carpes Jr
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On the numerical solutions of two dimensional Maxwell's equations
Nasser Sweilam
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Error Analysis of a Finite Element--Integral Equation Scheme for Approximating the Time-Harmonic Maxwell System
George Hsiao
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Calculation of Magnetic Fields with Finite Elements
Markus Clemens
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Numerical Analysis of the Exterior Boundary Value Problem for the Time- Harmonic Maxwell Equations by a Boundary Finite Element Method Part 1: The Continuous Problem
A. Bendali
Mathematics of Computation, 1984
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Solution of Maxwell's equations
Frank Krawczyk
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Todd Hubing
1991
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Schwarz Preconditioning for High Order Edge Element Discretizations of the Time-Harmonic Maxwell’s Equations
Richard Pasquetti
Springer eBooks, 2017
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An explicit P1 finite element scheme for Maxwell's equations with constant permittivity in a boundary neighborhood
Vitoriano Ruas
arXiv: Numerical Analysis, 2018
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