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Nonparaxial propagation analysis of elliptical Gaussian beams diffracted by a circular aperture

机译:圆孔衍射的椭圆高斯光束的非傍轴传播分析

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摘要

The direct integration of the diffraction integral is quite time consuming. Based on the fact that a hard-edge aperture function can be expanded into finite sum of complex Gaussian functions, a nonparaxial propagation expression for elliptical Gaussian beams diffracted by a circular aperture is derived using the well-known method of the scalar angular spectrum and the stationary phase. Simulation shows that when the f-parameter is greater and the truncation parameter is smaller, the paraxial approximation is invalid and the nonparaxial approach has to be used for apertured elliptical Gaussian beams. A circular aperture can cause the stigmatic elliptic Gaussian beam diverge in the far field but change the aspect ratio of the beam. It can also change the shape and intensity distribution of the higher-order Hermite-Gaussian beams due to the obstruction and the interference of beams. (c) 2004 Elsevier B.V. All rights reserved.
机译:衍射积分的直接积分非常耗时。基于可以将硬边光阑函数扩展为复高斯函数的有限和的事实,使用公知的标量角谱和方法,推导了由圆孔径衍射的椭圆高斯光束的非傍轴传播表达式。固定相。仿真表明,当f参数较大且截断参数较小时,近轴近似无效,因此非近轴方法必须用于孔径椭圆形的高斯光束。圆形孔径会导致散光的椭圆高斯光束在远场中发散,但会改变光束的纵横比。由于光束的阻塞和干涉,它也可以改变高阶厄米-高斯光束的形状和强度分布。 (c)2004 Elsevier B.V.保留所有权利。

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