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0003902416
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Ph.D. Thesis, University of Minnesota, Minneapolis, USA
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Combinatorial Optimization with Interior Point Methods and Semi-definite Matrices
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Alizadeh, F.1
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0042690941
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Working Paper, RUTCOR, Rutgers University, New Brunswick, NJ
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Complementarity and Nondegeneracy in Semidefinite Programming
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0009215678
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Tech. Report, Department of Management Sciences, University of Iowa, Iowa City, USA
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E.D. Andersen, Y. Ye, On a homogeneous algorithm for the monotone complementarity problem, Tech. Report, Department of Management Sciences, University of Iowa, Iowa City, USA, 1995.
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On a Homogeneous Algorithm for the Monotone Complementarity Problem
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Andersen, E.D.1
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84890245567
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Wiley, New York
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M.S. Bazarraa, H.D. Sherali, C.M. Shetty, Nonlinear Programming: Theory and Algorithms, Wiley, New York, 1993.
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Nonlinear Programming: Theory and Algorithms
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Working Paper, Dept. of IEOR, Columbia University, New York, NY
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D. Goldfarb, K. Scheinberg, Interior point trajectories in semidefinite programming, Working Paper, Dept. of IEOR, Columbia University, New York, NY, 1996.
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Interior Point Trajectories in Semidefinite Programming
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Goldfarb, D.1
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Convergence behavior of interior-point algorithms
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Math. Programming
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The theory of linear programming: Skew symmetric self-dual problems and the central path
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Tech. Report MSRR-604, Carnegie Mellon University, Pitsburgh, USA, Revised August
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On the Rank of Extreme Matrices in Semidefinite Programming and the Multiplicity of Optimal Eigenvalues
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Tech. Report MSRR-595, Carnegie Mellon University, Pitsburgh, USA
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G. Pataki, On the facial structure of cone-lp's and semi-definite programs, Tech. Report MSRR-595, Carnegie Mellon University, Pitsburgh, USA, 1995.
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On the Facial Structure of Cone-lp's and Semi-definite Programs
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Pataki, G.1
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Homogeneous interior-point algorithms for semidefinite programming
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Department of Mathematics, The University of Iowa, Iowa City, USA
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F.A. Potra, R. Sheng, Homogeneous interior-point algorithms for semidefinite programming, Reports on Computational Mathematics 82, Department of Mathematics, The University of Iowa, Iowa City, USA, 1995.
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Reports on Computational Mathematics
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An exact duality theory for semidefinite programming and its complexity implications
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RUTCOR, Rutgers University, New Brunswick, NJ, USA
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M. Ramana, An exact duality theory for semidefinite programming and its complexity implications, DIMACS Tech. Report 95-02, RUTCOR, Rutgers University, New Brunswick, NJ, USA, 1995.
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DIMACS Tech. Report 95-02
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Tech. Report 9554/A, Tinbergen Institute, Erasmus University Rotterdam
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J.F. Sturm, S. Zhang, Symmetric primal-dual path following algorithms for semidefinite programming, Tech. Report 9554/A, Tinbergen Institute, Erasmus University Rotterdam, 1995.
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Symmetric Primal-dual Path Following Algorithms for Semidefinite Programming
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Sturm, J.F.1
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Tech. Report 1109, School of OR and Industrial Engineering, Cornell University, Ithaca, New York
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M.J. Todd, Y. Ye, Approximate Farkas lemmas and stopping rules for iterative infeasible point algorithms for linear programming, Tech. Report 1109, School of OR and Industrial Engineering, Cornell University, Ithaca, New York, 1994.
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Approximate Farkas Lemmas and Stopping Rules for Iterative Infeasible Point Algorithms for Linear Programming
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Todd, M.J.1
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Semidefinite Programming
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L. Vanderberghe, S. Boyd, Semidefinite Programming, SIAM Rev. 38 (1996) 49-95.
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A homogeneous and self-dual algorithm for LCP
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Y. Ye, A homogeneous and self-dual algorithm for LCP, Math. Programming 76 (1997) 211-222.
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Math. Programming
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Ye, Y.1
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An script O sign(√nL)-iteration homogeneous and self-dual linear programming algorithm
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Y. Ye, M.J. Todd, S. Mizuno, An script O sign(√nL)-iteration homogeneous and self-dual linear programming algorithm, Math. Oper. Res. 19 (1994) 53-67.
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