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v2006.03.09 - Convex Optimization

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BIBLIOGRAPHY 627[60] Frank Deutsch and Hein Hundal. The rate of convergence ofDykstra’s cyclic projections algorithm: The polyhedral case. NumericalFunctional Analysis and <strong>Optimization</strong>, 15:537–565, 1994.[61] Michel Marie Deza and Monique Laurent. Geometry of Cuts andMetrics. Springer-Verlag, 1997.[62] Carolyn Pillers Dobler. A matrix approach to finding a set of generatorsand finding the polar (dual) of a class of polyhedral cones. SIAMJournal on Matrix Analysis and Applications, 15(3):796–803, July1994. Erratum: p.189 herein.[63] Elizabeth D. Dolan, Robert Fourer, Jorge J. Moré, and Todd S.Munson. <strong>Optimization</strong> on the NEOS server. SIAM News, 35(6):4,8,9,August 2002.[64] Bruce Randall Donald. 3-D structure in chemistry and molecularbiology, 1998.http://www.cs.dartmouth.edu/∼brd/Teaching/Bio/ .[65] David L. Donoho, Michael Elad, and Vladimir Temlyakov. Stablerecovery of sparse overcomplete representations in the presence of noise,February 2004. StableSparse-Donoho-etal.pdf .[66] Richard L. Dykstra. An algorithm for restricted least squaresregression. Journal of the American Statistical Association,78(384):837–842, 1983.[67] Carl Eckart and Gale Young. The approximation of one matrix byanother of lower rank. Psychometrika, 1(3):211–218, September 1936.http://www.stanford.edu/∼dattorro/eckart&young.1936.pdf .[68] Alan Edelman, Tomás A. Arias, and Steven T. Smith. The geometryof algorithms with orthogonality constraints. SIAM Journal on MatrixAnalysis and Applications, 20(2):303–353, 1998.[69] John J. Edgell. Graphics calculator applications on 4 - D constructs.http://archives.math.utk.edu/ICTCM/EP-9/C47/pdf/paper.pdf ,1996.

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