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• W3191693276 abstract "In this work, we propose staggered FDTD schemes based on the correction function method (CFM) to discretize Maxwell’s equations with embedded perfect electric conductor boundary conditions. The CFM uses a minimization procedure to compute a correction to a given FD scheme in the vicinity of the embedded boundary to retain its order. The minimization problem associated with CFM approaches is analyzed in the context of Maxwell’s equations with embedded boundaries. In order to obtain a well-posed minimization problem, we propose fictitious interfaces to fulfill the lack of information, namely the surface current and charge density, on the embedded boundary. We introduce CFM-FDTD schemes based on the well-known Yee scheme and a fourth-order staggered FDTD scheme. We investigate the stability of these CFM-FDTD schemes using long time simulations. Convergence studies are performed in 2-D for various geometries of the embedded boundary. CFM-FDTD schemes have shown high-order convergence." @default.
• W3191693276 created "2021-08-16" @default.
• W3191693276 creator A5039612244 @default.
• W3191693276 creator A5059988433 @default.
• W3191693276 date "2021-07-30" @default.
• W3191693276 modified "2023-10-16" @default.
• W3191693276 title "FDTD Schemes for Maxwell’s Equations with Embedded Perfect Electric Conductors Based on the Correction Function Method" @default.
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• W3191693276 doi "https://doi.org/10.1007/s10915-021-01591-z" @default.
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