Projections onto convex sets (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Projections onto convex sets" in English language version.

refsWebsite

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7doi.org

2^nd place

2psu.edu

207^th place

136^th place

1jstor.org

26^th place

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1semanticscholar.org

11^th place

8^th place

1web.archive.org

1^st place

1jussieu.fr

6,910^th place

low place

1arxiv.org

69^th place

59^th place

arxiv.org (Global: 69^th place; English: 59^th place)

Lewis, A. S.; Luke, D. R.; Malick, J. (2009). "Local convergence for alternating and averaged nonconvex projections". Foundations of Computational Mathematics. 9 (4): 485–513. arXiv:0709.0109. doi:10.1007/s10208-008-9036-y.

doi.org (Global: 2^nd place; English: 2^nd place)

Bauschke, H.H.; Borwein, J.M. (1996). "On projection algorithms for solving convex feasibility problems". SIAM Review. 38 (3): 367–426. CiteSeerX 10.1.1.49.4940. doi:10.1137/S0036144593251710.
J. von Neumann,Neumann, John Von (1949). "On rings of operators. Reduction theory". Ann. of Math. 50 (2): 401–485. doi:10.2307/1969463. JSTOR 1969463. (a reprint of lecture notes first distributed in 1933)
Gubin, L.G.; Polyak, B.T.; Raik, E.V. (1967). "The method of projections for finding the common point of convex sets". U.S.S.R. Computational Mathematics and Mathematical Physics. 7 (6): 1–24. doi:10.1016/0041-5553(67)90113-9.
Bauschke, H.H.; Borwein, J.M. (1993). "On the convergence of von Neumann's alternating projection algorithm for two sets". Set-Valued Analysis. 1 (2): 185–212. doi:10.1007/bf01027691. S2CID 121602545.
Lewis, Adrian S.; Malick, Jérôme (2008). "Alternating Projections on Manifolds". Mathematics of Operations Research. 33: 216–234. CiteSeerX 10.1.1.416.6182. doi:10.1287/moor.1070.0291.
Combettes, P. L. (1993). "The foundations of set theoretic estimation" (PDF). Proceedings of the IEEE. 81 (2): 182–208. doi:10.1109/5.214546. Archived from the original (PDF) on 2015-06-14. Retrieved 2012-10-09.
Lewis, A. S.; Luke, D. R.; Malick, J. (2009). "Local convergence for alternating and averaged nonconvex projections". Foundations of Computational Mathematics. 9 (4): 485–513. arXiv:0709.0109. doi:10.1007/s10208-008-9036-y.

jstor.org (Global: 26^th place; English: 20^th place)

J. von Neumann,Neumann, John Von (1949). "On rings of operators. Reduction theory". Ann. of Math. 50 (2): 401–485. doi:10.2307/1969463. JSTOR 1969463. (a reprint of lecture notes first distributed in 1933)

jussieu.fr (Global: 6,910^th place; English: low place)

ann.jussieu.fr

Combettes, P. L. (1993). "The foundations of set theoretic estimation" (PDF). Proceedings of the IEEE. 81 (2): 182–208. doi:10.1109/5.214546. Archived from the original (PDF) on 2015-06-14. Retrieved 2012-10-09.

psu.edu (Global: 207^th place; English: 136^th place)

citeseerx.ist.psu.edu

Bauschke, H.H.; Borwein, J.M. (1996). "On projection algorithms for solving convex feasibility problems". SIAM Review. 38 (3): 367–426. CiteSeerX 10.1.1.49.4940. doi:10.1137/S0036144593251710.
Lewis, Adrian S.; Malick, Jérôme (2008). "Alternating Projections on Manifolds". Mathematics of Operations Research. 33: 216–234. CiteSeerX 10.1.1.416.6182. doi:10.1287/moor.1070.0291.

semanticscholar.org (Global: 11^th place; English: 8^th place)

api.semanticscholar.org

Bauschke, H.H.; Borwein, J.M. (1993). "On the convergence of von Neumann's alternating projection algorithm for two sets". Set-Valued Analysis. 1 (2): 185–212. doi:10.1007/bf01027691. S2CID 121602545.

web.archive.org (Global: 1^st place; English: 1^st place)

Combettes, P. L. (1993). "The foundations of set theoretic estimation" (PDF). Proceedings of the IEEE. 81 (2): 182–208. doi:10.1109/5.214546. Archived from the original (PDF) on 2015-06-14. Retrieved 2012-10-09.

Projections onto convex sets (English Wikipedia)

arxiv.org (Global: 69th place; English: 59th place)

doi.org (Global: 2nd place; English: 2nd place)

jstor.org (Global: 26th place; English: 20th place)

jussieu.fr (Global: 6,910th place; English: low place)