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v2006.03.09 - Convex Optimization

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626 BIBLIOGRAPHY[51] Frank Critchley. On certain linear mappings between inner-productand squared-distance matrices. Linear Algebra and its Applications,105:91–107, 1988.[52] Joachim Dahl, Bernard H. Fleury, and Lieven Vandenberghe.Approximate maximum-likelihood estimation using semidefiniteprogramming. In Proceedings of the IEEE International Conference onAcoustics, Speech, and Signal Processing, volume VI, pages 721–724,April 2003.www.ee.ucla.edu/faculty/papers/vandenberghe ICASSP03 apr03.pdf .[53] George B. Dantzig. Linear Programming and Extensions.Princeton University Press, 1998.[54] Jon Dattorro. Constrained least squares fit of a filter bank to anarbitrary magnitude frequency response, 1991.http://www.stanford.edu/∼dattorro/Hearing.htm .[55] Joel Dawson, Stephen Boyd, Mar Hershenson, and Thomas Lee.Optimal allocation of local feedback in multistage amplifiers viageometric programming. IEEE Circuits and Systems I: FundamentalTheory and Applications, 2001.[56] Jan de Leeuw. Fitting distances by least squares. UCLA StatisticsSeries Technical Report No. 130, Interdivisional Program in Statistics,UCLA, Los Angeles, CA, 1993.gifi.stat.ucla.edu/work/courses/240/mds/distancia.pdf .[57] Jan de Leeuw. Multidimensional scaling. In International Encyclopediaof the Social & Behavioral Sciences. Elsevier, 2001.http://preprints.stat.ucla.edu/274/274.pdf .[58] Jan de Leeuw and Willem Heiser. Theory of multidimensional scaling.In P. R. Krishnaiah and L. N. Kanal, editors, Handbook of Statistics,volume 2, chapter 13, pages 285–316. North-Holland Publishing,Amsterdam, 1982.[59] Frank Deutsch. Best Approximation in Inner Product Spaces.Springer-Verlag, 2001.

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