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Case study about the accuracy behavior of three different T-matrix methods

机译:三种不同T矩阵方法准确性行为的案例研究

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In this paper we discuss the influence of two different sets of weighting functions on the accuracy behavior of T-matrix calculations for scalar scattering problems. The first set of weighting functions is related to one of Waterman's original approaches. The other set results into a least-squares scheme for the transmission problem. It is shown that both sets of weighting functions produce results with a converse accuracy behavior in the near and far fields. Additional information, such as reciprocity and the fulfillment of the boundary condition, are needed to choose the set of weighting functions that is most appropriate for a certain application. The obtained criteria are applied afterward to an iterative T-matrix approach we developed to analyze scattering on regular particle geometries with an impressed but slight surface irregularity. However, its usefulness is demonstrated in this paper by analyzing the far-field scattering behavior of Chebyshev particles of higher orders.
机译:在本文中,我们讨论了两组不同的加权函数对标量散射问题T矩阵计算的准确性行为的影响。第一组加权函数与沃特曼的原始方法之一有关。另一个集合导致传输问题的最小二乘方案。结果表明,两组加权函数在近场和远场均产生具有相反精度行为的结果。需要其他信息,例如互惠性和边界条件的满足,以选择最适合特定应用的一组加权函数。之后,将获得的标准应用于我们开发的迭代T矩阵方法,以分析在规则的粒子几何体上具有明显但不规则的表面不规则性的散射。然而,本文通过分析高阶切比雪夫粒子的远场散射行为证明了其有用性。

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