New trigonometric series expansion of the Dirac function and application for infinite wedge scattering

机译：Dirac函数的新三角级数展开及其在无限楔形散射中的应用

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Based on the Sturm-Liouville equation theory, a new trigonometric series expansion of the Dirac function is suggested for proving the electromagnetic scattering formula of an infinite wedge. And the new expansion is validated to be convergent by comparison with Dirac function. The proving process workload of new series expansion method can be much lessened than employing the traditional one.

机译：基于Sturm-Liouville方程理论，提出了狄拉克函数的三角级数展开式，以证明无限楔形的电磁散射公式。通过与狄拉克函数的比较，可以证明新扩展具有收敛性。与采用传统的扩展方法相比，新的序列扩展方法的证明过程工作量可以大大减轻。

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《Microwave and Millimeter Wave Technology (ICMMT), 2012 International Conference on》|2012年|p.1- 4|共4页
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Qi Yunping; Cui Guangbin; Miao Jungang;
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中图分类微波与超高频技术;
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机译：Z = 0极限中的Dirac-Coulomb Sturmian函数：Dirac Green函数和Dirac平面波的级数展开的性质和应用
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机译：三角展开式Dirac算子的根向量函数的展开式的均匀一致等收敛性
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机译：三角展开式Dirac算子的根向量函数的展开式的均匀一致等收敛性
4. New trigonometric series expansion of the Dirac function and application for infinite wedge scattering [C] . Qi Yunping, Cui Guangbin, Miao Jungang International Conference on Microwave and Millimeter Wave Technology . 2012

机译：新的三角序列扩展DIRAC功能及其无限楔形散射的应用
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机译：椭圆函数和q级数理论中的无穷级数恒等式。
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机译：无限正方形晶格上零场伊辛模型分配函数的精确低温级数展开
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机译：“Dirac-Coulomb sturmians”及其系列扩展的附录 Dirac-Coulomb Green函数：应用于相对论极化率氢原子“[J.phys.B：at.mol.Opt.phys.30（1997）825-61，（E）30（1997）2747]
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机译：假设三角级数的全势微分方程扩张的自动推导和整数表示及其在圆柱壳后屈曲行为中的应用

New trigonometric series expansion of the Dirac function and application for infinite wedge scattering

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