Under-relaxed Quasi-Newton acceleration for an inverse fixed-point problem coming from Positron-Emission Tomography
Abstract: Quasi-Newton acceleration is an interesting tool to improve the performance of numerical methods based on the fixed-point paradigm. In this work the quasi-Newton technique will be applied to an inverse problem that comes from Positron Emission Tomography, whose fixed-point counterpart has been introduced recently. It will be shown that the improvement caused by the quasi-Newton acceleration procedure is very impressive.
Keywords: Positron Emission Tomography, Fixed-point methods, Quasi-Newton acceleration.
Category 1: Applications -- Science and Engineering
Citation: University of Campinas, Unicamp, September, 2016.
Entry Submitted: 09/21/2016
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