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A Hybrid FEM-BEM Unified Boundary Condition with Sub-Cycling for Electromagnetic Radiation

机译:带有子循环的电磁辐射混合FEM-BEM统一边界条件

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This paper details a hybrid solver using the coupled first-order equations for the E and H fields in the finite-element region. This formulation is explicit, with a restriction on the time step for stability. When this time step is used in conjunction with the boundary elements forming either an inhomogenous Dirichlet or Neuman boundary condition on the finite-element mesh, late time instabilities occur. To combat this, a unified boundary condition (UBC), for the second-order wave equation, is used. Even when this UBC is used, the late time instabilities are merely delayed if standard testing in time is used. However, the late time instabilities can be removed by replacing centroid based time interpolation with quadrature point based time interpolation for the boundary elements or by sub-cycling the boundary element portion of the formulation. This sub-cycling, for FDTD to reduce complexity, is shown here to improve stability and overall accuracy of the technique
机译:本文使用有限元区域中E和H场的耦合一阶方程,详细描述了混合求解器。这种表述是明确的,对稳定性的时间步长有限制。当将此时间步与在有限元网格上形成不均匀Dirichlet或Neuman边界条件的边界元素一起使用时,会出现较晚的时间不稳定性。为了解决这个问题,对于二阶波动方程,使用统一的边界条件(UBC)。即使使用此UBC,如果使用及时的标准测试,延迟时间的不稳定性也只会延迟。但是,可以通过将基于质心的时间插值替换为边界元素的基于正交点的时间插值或通过子循环制剂的边界元素部分来消除后期的时间不稳定性。为了降低FDTD的复杂性,此处显示了此子循环,以提高技术的稳定性和整体准确性。

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