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A Hybrid Spectral-Element / Finite-Element Method with the Implicit-Explicit Runge-Kutta Time Stepping Scheme for Multiscale Computation

机译:一种混合谱 - 元素/有限元方法,具有用于多尺度计算的隐式显式Runge-Kutta时间步进方案

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Realistic system level electromagnetic problems such as electronic packaging are often multiscale, where electrically fine structures and electrically coarse structures coexist. Simulating the transient multiscale problems can be very challenging for conventional numerical techniques: the dense mesh/grid for fine structures will lead to a large number of wasted unknowns in the coarse domains. Besides, small cells for fine structures make the size of time steps extremely small, thus lead to an unaffordable number of steps in time integration. Here we propose a hybrid spectralelement / finite-element method (SEM/FEM) combined with the implicit-explicit Runge-Kutta (IMEX-RK) scheme for multiscale electromagnetic computation. This method is flexible in spatial discretization and efficient in time stepping. The basic idea and numerical results are presented in following sections.
机译:诸如电子包装的现实系统水平电磁问题通常是多尺度,其中电优孔和电粗糙结构共存。模拟瞬态多尺度问题对于传统的数值技术可能非常具有挑战性:用于细结构的致密网格/网格将导致粗域中的大量浪费未知数。此外,用于精细结构的小电池使得时间步长的尺寸​​极小,因此导致时间集成的不变性步骤。在这里,我们提出了一种混合谱/有限元方法(SEM / FEM)与用于多尺度电磁计算的隐式显式Runge-Kutta(IMEX-RK)方案相结合。该方法在空间离散化和时间循环中有效。基本思想和数值结果在以下部分中提出。

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