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Computationally effective 2D and 3D fast phase unwrapping algorithms and their applications to Doppler optical coherence tomography

机译:计算有效的2D和3D快速相位展开算法及其在多普勒光学相干断层扫描中的应用

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摘要

We propose a simplification for a robust and easy to implement fast phase unwrapping (FPU) algorithm that is used to solve the phase wrapping problem encountered in various fields of optical imaging and metrology. We show that the number of necessary computations using the algorithm can be reduced compared to its original version. FPU can be easily extended from two to three spatial dimensions. We demonstrate the applicability of the two- and three-dimensional FPU algorithm for Doppler optical coherence tomography (DOCT) in numerical simulations, and in the imaging of a flow phantom and blood flow in the human retina in vivo. We introduce an FPU applicability plot for use as a guide in the selection of the most suitable version of the algorithm depending on the phase noise in the acquired data. This plot uses the circular standard deviation of the wrapped phase distribution as a measure of noise and relates it to the root-mean-square error of the recovered, unwrapped phase.
机译:我们提出了一种健壮且易于实现的快速相位展开(FPU)算法的简化方案,该算法用于解决光学成像和计量学各个领域中遇到的相位包裹问题。我们表明,与原始版本相比,使用该算法的必要计算数量得以减少。 FPU可以轻松地从两个空间维度扩展到三个维度。我们证明了二维和三维FPU算法在数值模拟中的多普勒光学相干断层扫描(DOCT),以及在体内人体视网膜中的流模型和血流成像中的适用性。我们介绍了FPU适用性图,以根据所获取数据中的相位噪声来选择最合适的算法版本,以作为指导。该图使用包裹相位分布的圆形标准偏差作为噪声的量度,并将其与恢复的未包裹相位的均方根误差相关。

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