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首页> 外文期刊>Optics Communications: A Journal Devoted to the Rapid Publication of Short Contributions in the Field of Optics and Interaction of Light with Matter >One-dimensional integrals to calculate the two-dimensional Rayleigh-Sommerfeld diffraction integrals for non-rotationally symmetric functions and general polarizing illuminating fields
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One-dimensional integrals to calculate the two-dimensional Rayleigh-Sommerfeld diffraction integrals for non-rotationally symmetric functions and general polarizing illuminating fields

机译:计算非旋转对称函数的二维瑞利 - 索默菲尔德衍射积分的一维积分和一般偏振光照明场

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摘要

The recently reported (Alcala Ochoa, 2018) approximation to the Rayleigh-Sommerfeld diffraction integrals (RSDI) is used to obtain a set of expressions to calculate the diffraction properties of non-rotationally symmetric optical systems illuminated with polarization fields. It is proved that the three two-dimensional integrals of RSDI can be expressed accurately from two to eight one-dimensional integrals depending of the type of polarization studied. It is proved also that previous developments based on Taylor's approximations to the RSDI can be described by these new expressions.
机译:最近报告的(Alcala Ochoa,2018)近似到瑞利 - Sommerfeld衍射积分(RSDI)来获得一组表达式,以计算利用偏振场照明的非旋转对称光学系统的衍射性能。 事实证明,根据所研究的偏振的类型,可以从两到八维一体积分从两到八维积分精确地表达RSDI的三维二维积分。 还证实,这些新表达式可以描述基于Taylor近似的先前的发展。

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