Literature DB >> 18230453

Tomographic image reconstruction using the theory of convex projections.

P Oskoui-Fard1, H Stark.   

Abstract

The method of convex projections is applied to reconstruct an image in computer tomography. This appears to the first time that the method has been used to obtain geometry-free reconstruction from ray-sum data. It is shown that a special set of convex projections duplicates the result of the algebraic reconstruction technique (ART). The similarities and differences of these two methods are discussed. It is pointed out that use of a priori information enhances the quality of the results, especially when partial data have been used, in which case ART fails. Simulations and reconstruction of a CT image are also furnished to demonstrate the feasibility of this method.

Year:  1988        PMID: 18230453     DOI: 10.1109/42.3928

Source DB:  PubMed          Journal:  IEEE Trans Med Imaging        ISSN: 0278-0062            Impact factor:   10.048


  2 in total

1.  Algebraic reconstruction technique for parallel imaging reconstruction of undersampled radial data: application to cardiac cine.

Authors:  Shu Li; Cheong Chan; Jason P Stockmann; Hemant Tagare; Ganesh Adluru; Leo K Tam; Gigi Galiana; R Todd Constable; Sebastian Kozerke; Dana C Peters
Journal:  Magn Reson Med       Date:  2014-04-18       Impact factor: 4.668

2.  Interpolative algebraic reconstruction techniques without beam partitioning for computed tomography.

Authors:  E J Mazur; R Gordon
Journal:  Med Biol Eng Comput       Date:  1995-01       Impact factor: 2.602

  2 in total

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