2018
DOI: 10.1016/j.jcp.2018.09.015
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Explicit and provably stable spatiotemporal FDTD refinement

Abstract: In this paper we introduce an explicit and provably conditionally stable Finite Difference Time Domain (FDTD) algorithm for Maxwell's equations, with local refinement in both the spatial discretisation length and in the time step (spatiotemporal refinement). This enables local spatial refinement with a locally reduced time step.

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Cited by 2 publications
(1 citation statement)
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“…An oft-cited disadvantage of the FDTD approach is its reliance on regular Cartesian grids, which prevents resolving find details of a complicated antenna geometry, a task which is much easier with the flexible tetrahedral meshes of finite elements. Attempts to enable more flexible FDTD grids have been somewhat successful [114] but none have been applied to plasmas. Geometrically complex boundaries can be modeled in FDTD using cut-cell techniques [115].…”
Section: Icrf-edge: Modeling Codesmentioning
confidence: 99%
“…An oft-cited disadvantage of the FDTD approach is its reliance on regular Cartesian grids, which prevents resolving find details of a complicated antenna geometry, a task which is much easier with the flexible tetrahedral meshes of finite elements. Attempts to enable more flexible FDTD grids have been somewhat successful [114] but none have been applied to plasmas. Geometrically complex boundaries can be modeled in FDTD using cut-cell techniques [115].…”
Section: Icrf-edge: Modeling Codesmentioning
confidence: 99%