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Efficient computation of the lattice sums for leaky waves using the Ewald method

机译:使用Ewald方法高效计算漏波的晶格和

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The efficient calculation of the Lattice Sums (LSs) for evaluating the free-space periodic Green's function (PGF) of an infinite phased array of line sources is addressed here and is extended for the first time to leaky waves. The method is based on the Graf's addition theorem for the 0-th order Hankel function that leads to an expansion in terms of Bessel functions of the relevant PGF. The coefficients of the expansion, called LSs, are slowly convergent series involving higher-order Hankel functions. Their efficient computation is performed by resorting to an extension of the standard Ewald method, in terms of spectral and spatial series having Gaussian convergence even in the case of complex waves and improper harmonics. The adopted approach allows for the analysis of a wide class of periodic waveguides supporting leaky modes, and it is particularly suitable for the treatment of infinite array of dielectric fibers and rods.
机译:此处介绍了用于计算无限连续相控线源阵列的自由空间周期格林函数(PGF)的格子求和(LSs)的有效计算,并首次将其扩展为泄漏波。该方法基于零阶Hankel函数的Graf加法定理,该定理导致相关PGF的Bessel函数扩展。扩展的系数,称为LSs,是缓慢收敛的级数,涉及高阶Hankel函数。通过在频谱和空间序列具有高斯收敛性的情况下依靠标准Ewald方法的扩展来执行它们的有效计算,即使在复杂波和不适当的谐波的情况下也是如此。所采用的方法可以分析支持泄漏模式的各种周期性波导,并且特别适用于处理无限数量的介电纤维和棒状阵列。

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