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Sparse ACEKF for phase reconstruction
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DOI：10.1364/OE.21.018125.png)
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Abstract
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We propose a novel low-complexity recursive filter to efficiently recover quantitative phase from a series of noisy intensity images taken through focus. We first transform the wave propagation equation and nonlinear observation model (intensity measurement) into a complex augmented state space model. From the state space model, we derive a sparse augmented complex extended Kalman filter (ACEKF) to infer the complex optical field (amplitude and phase), and find that it converges under mild conditions. Our proposed method has a computational complexity of NzN log N and storage requirement of O(N), compared with the original ACEKF method, which has a computational complexity of O(NzN3) and storage requirement of O (N-2), where N-z is the number of images and N is the number of pixels in each image. Thus, it is efficient, robust and recursive, and may be feasible for real-time phase recovery applications with high resolution images. (C) 2013 Optical Society of America
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