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On the far-field Kirchhoff's integral computation acceleration in time domain for Transmission-Line Matrix coupling with Physical Optics

机译:传输线矩阵与物理光学传输线矩阵耦合的远场Kirchhoff的积分计算加速度

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Full-wave analysis of large structures that include complex and multiscale objects requires a large computer cost as, for time-domain volumic methods such as Transmission-Line Matrix (TLM) for instance, mesh size should be at least of the order λ/10 and can be much smaller when details require some mesh refinement. Hybrid methods allow the partition of the structure between a complex geometry that can be analysed with a TLM meshed domain and large metal objects analyzed with approaches such as physical optics (PO) that allows a separate treatment and coarser meshing. In all cases, the TLM computational domain is limited and field computation that is needed outside for coupling with PO is required. A Kirchhoff s integral formulation in time domain is used and adapted to the TLM algorithm. It is found that the minimum spatial sampling required by the TLM exhausts the computer cost. To accelerate the procedure, some alternate sampling is proposed and comparison with the classical way is presented.
机译:包括复杂和多尺度对象的大结构的全波分析需要大量计算机成本,例如,对于诸如传输线矩阵(TLM)的时域乘法方法,网格尺寸应至少为顺序λ/ 10当细节需要一些网格精炼时,可以更小。混合方法允许通过用TLM网状结构域和用诸如物理光学(PO)的方法进行分析的TLM网状结构域和大金属物体之间的结构分隔,允许单独处理和较粗糙的啮合。在所有情况下,TLM计算域都是有限的,需要与PO耦合的外部计算。使用时域中的Kirchhoff S积分制定并适用于TLM算法。发现TLM要求的最小空间采样排出计算机成本。为了加速程序,提出了一些替代采样,并提出了与经典方式的比较。

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