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Wide-angle split-step spectral method for 2D or 3D beam propagation

机译:用于2D或3D光束传播的广角分步光谱方法

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We develop a method for non-paraxial beam propagation that obtains a speed improvement over the Finite-Difference Split-Step method (FDSSNP) recently reported by Sharma et al. The method works in the eigen-basis of the Laplace operator (▽_T~2), and in general requires half as many operations to propagate one step forward so that a 2X speedup can be realized. However, the new formulation allows the Fast Fourier Transform (FFT) algorithm to be used, which allows an even greater speedup. The method does not require a numerical matrix inversion, diagonalization, or series evaluation. The diffraction operator is not approximated, and in the absence of refractive index fluctuations the method reduces to an exact solution of the Helmholtz equation.
机译:我们开发了一种用于非傍轴光束传播的方法,该方法相对于Sharma等人最近报道的有限差分分步方法(FDSSNP)获得了速度上的提高。该方法在拉普拉斯算子(▽_T〜2)的本征基础上起作用,并且通常需要一半的操作才能向前传播一步,从而可以实现2倍加速。但是,新的公式允许使用快速傅里叶变换(FFT)算法,从而可以实现更高的速度。该方法不需要数值矩阵求逆,对角化或级数评估。衍射算子不是近似的,并且在没有折射率波动的情况下,该方法可以简化为亥姆霍兹方程的精确解。

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