Open Access
1 February 2011 Monte Carlo-based fluorescence molecular tomography reconstruction method accelerated by a cluster of graphic processing units
Guotao Quan, Hui Gong, Yong Deng, Jianwei Fu, Qingming Luo
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Abstract
High-speed fluorescence molecular tomography (FMT) reconstruction for 3-D heterogeneous media is still one of the most challenging problems in diffusive optical fluorescence imaging. In this paper, we propose a fast FMT reconstruction method that is based on Monte Carlo (MC) simulation and accelerated by a cluster of graphics processing units (GPUs). Based on the Message Passing Interface standard, we modified the MC code for fast FMT reconstruction, and different Green's functions representing the flux distribution in media are calculated simultaneously by different GPUs in the cluster. A load-balancing method was also developed to increase the computational efficiency. By applying the Fréchet derivative, a Jacobian matrix is formed to reconstruct the distribution of the fluorochromes using the calculated Green's functions. Phantom experiments have shown that only 10 min are required to get reconstruction results with a cluster of 6 GPUs, rather than 6 h with a cluster of multiple dual opteron CPU nodes. Because of the advantages of high accuracy and suitability for 3-D heterogeneity media with refractive-index-unmatched boundaries from the MC simulation, the GPU cluster-accelerated method provides a reliable approach to high-speed reconstruction for FMT imaging.
©(2011) Society of Photo-Optical Instrumentation Engineers (SPIE)
Guotao Quan, Hui Gong, Yong Deng, Jianwei Fu, and Qingming Luo "Monte Carlo-based fluorescence molecular tomography reconstruction method accelerated by a cluster of graphic processing units," Journal of Biomedical Optics 16(2), 026018 (1 February 2011). https://doi.org/10.1117/1.3544548
Published: 1 February 2011
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CITATIONS
Cited by 21 scholarly publications and 1 patent.
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KEYWORDS
Monte Carlo methods

Luminescence

Computing systems

Fluorescence tomography

Tomography

Computer simulations

Finite element methods

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