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An efficient computational phase extraction from arbitrary phase-shifted fringes patterns

机译:从任意相移条纹图案中进行有效的计算相位提取

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Phase-shifting is an important technique for phase retrieval in interferometry and three dimensional profiling by fringe projection, which requires a series of intensity measurement with known phase-steps. Usual algorithms are based on the assumption that the phase-steps are evenly spaced. In practice, the phase steps are not evenly spaced or exactly determined or measurement, which leads to errors in the recovered phase. Based in this fact, some iterative algorithms have been proposed, e.g. Advanced Iterative Algorithm, which is a self-calibration algorithm for phase retrieval, however, it converges slowly. In this work, we propose an efficient-computational strategy for implementation of the AIA algorithm. The proposal consists of two steps: a method to reduce the number of iterations, and the use of high-performance computing techniques to reduce the computation time at each iteration. The strategy is validated using synthetic and real data. Results show a drastic reduction in the number of iterations and increased performance.
机译:相移是用于干涉测量中的相位检索和通过条纹投影进行三维轮廓分析的重要技术,这需要使用已知的相位步长进行一系列强度测量。通常的算法基于相位步长均匀分布的假设。在实践中,相位步距不是均匀地间隔开或没有被精确地确定或测量,这导致恢复的相位中的误差。基于这一事实,已经提出了一些迭代算法,例如。高级迭代算法是一种用于相位检索的自校准算法,但是收敛缓慢。在这项工作中,我们提出了一种用于AIA算法实施的高效计算策略。该提案包括两个步骤:减少迭代次数的方法,以及使用高性能计算技术减少每次迭代的计算时间。使用综合和真实数据验证了该策略。结果表明,迭代次数大大减少,性能提高了。

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