Paper
26 February 2008 Results in non-iterative MAP reconstruction for optical tomography
Author Affiliations +
Proceedings Volume 6814, Computational Imaging VI; 68140L (2008) https://doi.org/10.1117/12.779675
Event: Electronic Imaging, 2008, San Jose, California, United States
Abstract
Maximum a posteriori (MAP) estimation has been shown to be an effective method for reconstructing images from optical diffusion tomography data. However, one disadvantage of MAP reconstruction is that it typically requires the use of iterative methods which are computationally intensive. However, the direct reconstruction of MAP images is possible when the forward model is linear (or linearized) and the noise and image prior are assumed Gaussian. These non-iterative MAP reconstruction techniques only require the multiplication of an inverse matrix by a data vector to compute the reconstruction, but they depend on a combination of lossy source coding techniques and sparse matrix transforms to make the required matrix-vector product computation both computationally and memory efficient. In this paper, we show examples of how non-iterative MAP reconstruction methods can be used to dramatically reduce computation and storage for MAP reconstruction. Simulations of fluorescence optical diffusion tomography (FODT) measurements and corresponding reconstructions are used to demonstrate the potential value of these techniques. Numerical examples show the non-iterative MAP reconstruction can substantially reduce both storage and computation, as compared to traditional iterative reconstruction methods.
© (2008) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Guangzhi Cao, Charles A. Bouman, and Kevin J. Webb "Results in non-iterative MAP reconstruction for optical tomography", Proc. SPIE 6814, Computational Imaging VI, 68140L (26 February 2008); https://doi.org/10.1117/12.779675
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Cited by 3 scholarly publications.
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KEYWORDS
Transform theory

Optical tomography

Diffusion

Image compression

Tomography

Tissue optics

Distortion

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