An optimized depth-resolved dispersion compensation method in optical coherent tomography signal processing

Xi Zhang, Zhongliang Li, Nan Nan, Xiang-zhao Wang
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Abstract

An optimized depth-resolved dispersion compensation method for achieving better dispersion compensation effect is presented in optical coherence tomography signal processing. When performing depth-resolved dispersion compensation, it is necessary to use a rectangular window function to intercept the interference signals at different depths of the sample from the A-line signal before FFT. Windowed FFT will cause errors in phase extraction, which will lead to inaccurate dispersion coefficient. Herein, the rectangular window function needs to be optimized. The phase is extracted after FFT of the interference signal obtained by the primary rectangular window. According to the functional relationship between the phase and the wave number in the presence of dispersion, the obtained phase is fitted to the quadratic polynomial by the least square method, and the standard error of the fitted quadratic polynomial is used as the criterion. Constantly changed the width and center position of the rectangular window to obtain the smallest standard error. The smallest standard error corresponds to the optimized rectangular window, which is used to intercept the signal and perform FFT to obtain a phase close to the true value. Therefore, the dispersion compensation coefficients of the OCT system at different depths are accurately extracted. It is verified by simulation and experiment that this method can achieve better dispersion compensation effect.
光学相干层析成像信号处理中一种优化的深度分辨色散补偿方法
针对光学相干层析成像信号处理中色散补偿效果较好的问题,提出了一种优化的深度分辨色散补偿方法。在进行深度分辨色散补偿时,需要使用矩形窗函数从FFT前的a线信号中截取样品不同深度处的干扰信号。加窗FFT会导致相位提取误差,导致色散系数不准确。这里需要对矩形窗函数进行优化。对主矩形窗口得到的干扰信号进行FFT后提取相位。根据色散存在时相位与波数的函数关系,用最小二乘法将得到的相位拟合到二次多项式上,并以拟合的二次多项式的标准误差作为判据。不断改变矩形窗口的宽度和中心位置,以获得最小的标准误差。最小的标准误差对应于优化后的矩形窗口,利用该窗口对信号进行截取并进行FFT,得到接近真值的相位。因此,准确地提取了不同深度下OCT系统的色散补偿系数。仿真和实验验证了该方法能达到较好的色散补偿效果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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