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Evaluation of interference fringes and 2-D fringe patterns by recurrence processing algorithms

机译:通过复发处理算法评估干涉条纹和2-D边缘图案

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The possibility to describe interference fringes by stochastic differential equations is demonstrated. Evaluation of interference fringes is based on the idea to define the interference fringe intensity variation as a nonlinear transform of supposed dynamic system evolution, where the system parameters like fringe amplitude, frequency and phase are described by the discrete stochastic differential equations. It allows realizing the optimal recurrence prediction-correction algorithms for dynamic fringe processing, in which fringe signal is predicted to a following discretization step using full information available before this step, and fringe signal prediction error is used for step-by-step dynamic correcting the fringe parameters. This approach has been applied to low-coherence interference fringe processing and 2-D fringe pattern analysis with the 2-D prediction procedure that increases the noise-immunity and data processing speed of fringe evaluation in non-destructive optical testing and material science.
机译:通过随机微分方程来描述的干涉条纹的可能性证明。干涉条纹的评价是基于这样的思想,以限定干涉条纹的强度变化作为非线性变换假定动态系统演化,其中系统参数,如条纹幅度,频率和相位由离散随机微分方程描述的。它允许实现动态条纹处理的最优复发预测校正算法,其中条纹信号使用可用的完整信息这一步骤之前预测到下一离散化步骤,和用于一步一步动态校正条纹信号的预测误差边缘参数。这种方法已被应用到低相干干涉条纹处理和2-d条纹图案分析与增加噪声免疫性和数据处理条纹评价的速度在非破坏性光学测试和材料科学的2-d预测程序。

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