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Image structure from mirrors with print-through undulations: Theoretical analysis

机译:具有通透性的镜面反射镜的图像结构:理论分析

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The image structure produced by a periodic hexagonal pattern of mirror surface undulations has been analyzed. Such undulations form a two-dimensional phase grating that can result from the polishing of honeycomb mirrors or, for example, meniscus mirrors with a hexagonal pattern of axial supports. For monochromatic light of wavelength lambda, undulations having uniform peak-to-valley amplitude H lambda and period L cause a decrease in the central intensity of the point spread function (PSF), and a fraction, similar to 13(H/lambda)(2), of the total power is diffracted into an infinite hexagonal array of satellite images. These have angular separations of 2 lambda/root 3L and intensity profiles in the form of perfect diffraction Limited PSF's, but with intensities decreasing with increasing diffraction order. The six innermost (first-order) satellites each have central intensities approximately 2(H/lambda)(2) times that of the central image. If the am, plitudes of the surface bumps are of random size with a normal frequency distribution, then the intensity of the diffracted orders decreases, and an additional weak structure appears over the image plane; the positions and heights of the peaks in this grasslike structure depend on the particular two-dimensional distribution of the random bumps. When the input is polychromatic, the diffracted orders other than zero give images that are elongated radially and decrease outward in intensity with a 1/lambda(4) dependence. (C) 1997 Optical Society of America.
机译:已经分析了由镜面起伏的周期性六边形图案产生的图像结构。这种起伏形成二维相位光栅,该二维相位光栅可以由蜂窝镜或例如具有轴向支撑的六边形图案的弯月面镜的抛光产生。对于波长为lambda的单色光,具有均匀的峰谷幅度H lambda和周期L的波动会导致点扩展函数(PSF)的中心强度降低,并且分数降低,类似于13(H / lambda )(2)中,总功率被衍射成卫星图像的无限六边形阵列。它们具有2λ/根3L的角间隔和强度分布,具有完美衍射受限PSF的形式,但强度随衍射级次的增加而降低。六个最里面(一阶)卫星的中心强度大约是中心图像强度的2(H / lambda)(2)倍。如果表面隆起的大小为随机大小且具有正态频率分布,则衍射级的强度会降低,并且在图像平面上会出现其他弱结构;在这种草状结构中,峰的位置和高度取决于随机凸起的特定二维分布。当输入是多色的时,除零以外的衍射阶数会给出图像,这些图像呈放射状伸长,并且强度向外呈1 /λ(4)依赖关系递减。 (C)1997年美国眼镜学会。

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