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The iterative Fresnel integrals method for Fresnel diffraction from tilted rectangular apertures: Theory and simulations

机译:倾斜矩形孔径菲涅耳衍射的迭代菲涅耳积分方法:理论与仿真

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摘要

We applied the iterative Fresnel integrals method for the numerical computation of Fresnel diffraction patterns from rectangular apertures tilted at an arbitrary angle to the optical axis. Detailed theoretical formalism is developed and discussed, and then is applied for the numerical computation and simulation of the actual diffraction patterns for an arbitrary optical configuration. The generated intensity distributions (images) show distortion and stretching in the direction of the tilt, but not in the other orthogonal direction. Significant decrease of the intensity is also predicted and observed, the decrease being proportionate with the tilt angle. The simulated images qualitatively resemble those published in the literature. In addition to single-axis tilts, simultaneous rotations (tilts) of the aperture in two orthogonal coordinate axes were also briefly considered and simulated.
机译:我们将迭代菲涅尔积分方法用于从与光轴成任意角度倾斜的矩形孔进行菲涅耳衍射图的数值计算。详细的理论形式主义得以发展和讨论,然后被用于数值计算和模拟任意光学配置的实际衍射图样。生成的强度分布(图像)在倾斜方向上显示出扭曲和拉伸,但在另一个正交方向上没有显示。还预测并观察到强度的显着降低,该降低与倾斜角成比例。该模拟图像在质量上与文献中发表的图像相似。除了单轴倾斜之外,还简要考虑并模拟了光阑在两个正交坐标轴上的同时旋转(倾斜)。

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