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Faster region-based convolutional neural network method for estimating parameters from Newton's rings

机译:基于更快区域的卷积神经网络估计牛顿环参数

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Newton's rings are the fringe patterns of quadratic phase, the curvature radius of optical components can beobtained from the coefficients of quadratic phase. Usually, the coordinate transformation method has been usedto the curvature radius, however, the first step of the algorithm is to find the center of the circular fringes. Inrecent years, deep learning, especially the deep convolutional neural networks (CNNs), has achieved remarkablesuccesses in object detection task. In this work, an new approach based on the Faster region-based convolutionalneural network (Faster R-CNN) is proposed to estimate the rings' center. Once the rings' center has beendetected, the squared distance from each pixel to the rings' center is calculated, the two-dimensional pattern istransformed into a one-dimensional signal by coordinate transformation, fast Fourier transform of the spectrumreveals the periodicity of the one-dimensional fringe profile, thus enabling the calculation of the unknown surfacecurvature radius. The effectiveness of this method is demonstrated by the simulation and actual images.
机译:牛顿环是二次相的条纹图案,光学元件的曲率半径可以是 从二次相位系数获得。通常,已使用坐标变换方法 但是,算法的第一步是找到圆形条纹的中心。在 近年来,深度学习,尤其是深度卷积神经网络(CNN)取得了令人瞩目的成就 成功完成对象检测任务。在这项工作中,一种基于基于快速区域的卷积的新方法 提出了一种神经网络(Faster R-CNN)来估计环的中心。一旦戒指的中心已经 检测到后,计算每个像素到圆环中心的平方距离,二维图案为 通过坐标变换,频谱的快速傅立叶变换将其转换为一维信号 揭示了一维条纹轮廓的周期性,从而能够计算未知表面 曲率半径。仿真和实际图像证明了该方法的有效性。

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