
Summary: Bioluminescence tomography (BLT) is a recently developed noninvasive imaging tool that allows a direct study of the molecular activity in small animal models. While the forward problem is reduced to a diffusion equation since the scattering phenomena are dominated by the absorption ones in biological tissues, the reconstruction of the distribution of the BLT source is an inverse source problem. In this paper, we concentrate on the reconstruction method where we present an algebraic method allowing to identify the number, the intensities and the location of monopolar sources. Finally, some numerical results are shown proving the robustness of the method.
T57-57.97, reconstruction method, Applied mathematics. Quantitative methods, Biomedical imaging and signal processing, diffusion equation, QA1-939, absorption, Mathematics, Numerical methods for integral transforms, bioluminescence tomography
T57-57.97, reconstruction method, Applied mathematics. Quantitative methods, Biomedical imaging and signal processing, diffusion equation, QA1-939, absorption, Mathematics, Numerical methods for integral transforms, bioluminescence tomography
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