IEEE Transactions on Magnetics · 1988 · 124 citations · 8 references
ComputingComputational EngineeringElectrical EngineeringComputational ElectromagneticsFinite Element AnalysisFinite Element MethodsBoundary ConditionsFinite Element DiscretizationFinite Element FormulationIntegral Equation FormulationsMaxwell's EquationsTime IntegrationBoundary Conditions In Electromagnetic SimulationBoundary ProblemEddy Current AnalysisFinite Element ModelingIntegral Form FormulationOpen Boundary ConditionsOpen Boundary Problem
A differential T, Omega formulation using nonconformal elements is presented. It is an extension of the T integral formulation. The method has been used as the basis of a finite-element code that handles the open boundary problem of eddy-current analysis in fully 3-D conductors. The results obtained with this formulation for different treatments of the boundary conditions at infinity are shown and compared among themselves and with respect to a T integral formulation. The efficiencies are compared in terms of storage occupation, CPU time, and accuracy.< <ETX xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">></ETX>
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Energy Methods in Finite-Element Analysis
R. Glowinski, Ervin Y. Rodin, O. C. Zienkiewcz et al. · Journal of Applied Mechanics · 1980 · 190 citations
Engineering, Computational Engineering, Mechanical Engineering +11