On the convergence of von Neumann's alternating projection algorithm for two sets

Title: On the convergence of von Neumann's alternating projection algorithm for two sets
Creator: Bauschke, H. H.; Borwein, J. M.
Relation: Set-Valued Analysis Vol. 1, Issue 2, p. 185-212
Publisher Link: http://dx.doi.org/10.1007/BF01027691
Publisher: Springer Netherlands
Resource Type: journal article
Date: 1993
Description: We give several unifying results, interpretations, and examples regarding the convergence of the von Neumann alternating projection algorithm for two arbitrary closed convex nonempty subsets of a Hilbert space. Our research is formulated within the framework of Fejér monotonicity, convex and set-valued analysis. We also discuss the case of finitely many sets.
Subject: von Neumann's algorithm; Hilbert space; algorithm; alternating method; convex sets; open mapping
Identifier: http://hdl.handle.net/1959.13/940946
Identifier: uon:13150
Identifier: ISSN:0927-6947
Language: eng
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