Abstract
We present a mathematical analysis of the problem of image reconstruction from truncated data in two-dimensional (2D) single-photon emission computed tomography (SPECT). Recent results in classical tomography have shown that accurate reconstruction of some parts of the object is possible in the presence of truncation. We have investigated how these results extend to 2D parallel-beam SPECT, assuming that the attenuation map is known and constant in a convex region Ω that includes all activity sources. Our main result is a proof that, just like in classical tomography accurate SPECT reconstruction at a given location , does not require the data on all lines passing through Ω; some amount of truncation can be tolerated. Experimental reconstruction results based on computer-simulated data are given in support of the theory.
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