Moiré effect in combined planar and curved objects

Vladimir Saveljev, Gwanghee Heo
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Abstract

We consider the moiré effect in combined objects consisting of parts of dissimilar curvature (such as a flat facet combined with a cylinder). The formula for the period in the combined objects with the center of the cylinder on the axis of the camera is obtained. Compared to objects with parts of similar curvature (two planar surfaces or two halves of a cylinder), the moiré patterns in the combined objects are diverse: particularly, the period of the moiré patterns can have up to two maxima across the surface of the cylinder. Experiments with the camera on the coordinate axis confirm the theory. An overall picture of the patterns is given in the parameter space. The results can be applied to nanoparticles and measurements.
平面和曲面组合物体的摩尔纹效应
我们考虑的是由不同曲率部分组成的组合物体(如平面与圆柱体的组合)中的摩尔纹效应。我们得到了圆柱体中心位于摄像机轴线上的组合物体的周期公式。与具有相似曲率部分(两个平面或圆柱体的两半)的物体相比,组合物体中的摩尔纹图案多种多样:特别是,摩尔纹图案的周期在整个圆柱体表面上最多有两个最大值。将照相机放在坐标轴上进行的实验证实了这一理论。在参数空间中给出了图案的全貌。结果可应用于纳米粒子和测量。
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