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Optical methods in experimental mechanics: Part 49: Measuring phase difference - Part V: Phase calculations

机译:实验力学中的光学方法:第49部分:测量相位差-第V部分:相位计算

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The method of using the signs that appear in the phase-stepping computation to establish the correct value of the phase angle to modulo 2π and an alternative approach using the atan2 function, was examined. The procedure directly yields a wrapped phase difference map. There are various ways to attend to the modulo π problem, with the choice depending on preference, programming skill, and software available. A direct path to determination of the phase difference to modulo 2π for each set of detector readings involves calculating the phase difference to modulo π/2 by using only the absolute values of the differences in the numerator and denominator of that equation. The result will be an angle between 0 and π/2. An approach for clearing the modulo π ambiguity is to utilize the 'atan2(y,x)' function that is available in commercially available software such as MATLAB?, FORTRAN? and C?.
机译:检验了使用出现在相位步进计算中的符号来建立正确的相位角模2π值的方法以及使用atan2函数的另一种方法。该过程直接产生包裹的相位差图。有多种方法可以解决模π问题,具体取决于偏好,编程技巧和可用软件。对于每组检测器读数,确定相位差为模2π的直接路径包括仅通过使用该方程的分子和分母中的差的绝对值来计算相位差为π/ 2。结果将是0到π/ 2之间的角度。消除模数π歧义的一种方法是利用atan2(y,x)函数,该函数可在诸如MATLAB?,FORTRAN?等市售软件中获得。和C?。

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