Dynamics of the Douglas-Rachford Method for Ellipses and p-Spheres
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Geometry and Topology,Numerical Analysis,Statistics and Probability,Analysis
Link
http://link.springer.com/article/10.1007/s11228-017-0457-0/fulltext.html
Reference18 articles.
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2. Aragón Artacho, F.J., Borwein, J.M., Tam, M.K.: Douglas-Rachford feasibility methods for matrix completion problems. ANZIAM J. 55(4), 299–326 (2014)
3. Aragón Artacho, F.J., Borwein, J.M.: Global convergence of a non-convex Douglas-Rachford iteration. J. Glob. Optim. 57(3), 753–769 (2013)
4. Bailey, D.H., Borwein, J.M.: Experimental computation as an ontological game changer: the impact of modern mathematical computation tools on the ontology of mathematics. In: Mathematics, Substance and Surmise: Views on the Meaning and Ontology of Mathematics, pp. 25–67. Springer, Berlin
5. Bauschke, H.H., Bello Cruz, J.Y., Nghia, T.T.A., Phan, H.M., Wang, X.: The rate of linear convergence of the Douglas-Rachford algorithm for subspaces is the cosine of the Friedrichs angle. J. Approx. Theory 185, 63–79 (2014)
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