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Projection Selection Dependency in Binary Tomography
Author(s) -
László Varga,
Péter Balázs,
Antal Nagy
Publication year - 2011
Publication title -
acta cybernetica
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.143
H-Index - 18
eISSN - 2676-993X
pISSN - 0324-721X
DOI - 10.14232/actacyb.20.1.2011.12
Subject(s) - projection (relational algebra) , tomography , binary number , dependency (uml) , computer science , selection (genetic algorithm) , software , algorithm , iterative reconstruction , set (abstract data type) , tomographic reconstruction , equiangular polygon , artificial intelligence , noise (video) , mathematics , computer vision , image (mathematics) , geometry , optics , physics , regular polygon , arithmetic , programming language
It has already been shown that the choice of projection angles can significantly influence the quality of reconstructions in discrete tomography. In this contribution we summarize and extend the previous results by explaining and demonstrating tile effects of projection selection dependency, in a set of experimental software tests. We perform reconstructions of software phantoms, by using different binary tomography reconstruction algorithms, from different equiangular and non-equiangular projections sets, under various conditions (i.e., when the objects to be reconstructed undergo slight topological changes, or the projection data is affected by noise) and compare the results with suitable approaches. Based on our observations, we reveal regularities in the resulting data and discuss possible consequences of such projection selection dependency in binary tomography.

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