Source: http://www.scicomp.ucsd.edu/~peg/Reports.html
Timestamp: 2019-04-24 08:44:52+00:00

Document:
(with V. Kungurtsev and D. P. Robinson) Note on the Formulation of a Shifted Primal-Dual Penalty-Barrier Method for Nonlinear Optimization Report CCoM 19-04, Center for Computational Mathematics, University of California, San Diego.
(with V. Kungurtsev and D. P. Robinson) A Shifted Primal-Dual Penalty-Barrier Method for Nonlinear Optimization Report CCoM 19-03, Center for Computational Mathematics, University of California, San Diego.
(with V. Kungurtsev and D. P. Robinson) Distance-to-Solution Estimates for Optimization Problems with Constraints in Standard Form Report CCoM 16-01, Center for Computational Mathematics, University of California, San Diego.
(withA. Forsgren and E. Wong) Primal and Dual Active-Set Methods for Convex Quadratic Programming Report CCoM 15-02 (Revised), Center for Computational Mathematics, University of California, San Diego.
(with M. A. Saunders and E. Wong) On the Performance of SQP Methods for Nonlinear Optimization Report CCoM 15-01, Center for Computational Mathematics, University of California, San Diego.
(with V. Kungurtsev and D. P. Robinson) A Stabilized SQP Method: Superlinear Convergence Report CCoM 14-01 (Revised), Center for Computational Mathematics, University of California, San Diego.
(with V. Kungurtsev and D. P. Robinson) A Stabilized SQP Method: Global Convergence. Report CCoM 13-04 (Revised), Center for Computational Mathematics, University of California, San Diego.
(with D. P. Robinson) A Globally Convergent Stabilized Sequential Quadratic Programming Method. Report CCoM 13-03, Center for Computational Mathematics, University of California, San Diego.
(with E. Wong) Methods for Convex and General Quadratic Programming. Report CCoM 13-1, Center for Computational Mathematics, University of California, San Diego.
(with E. Wong) Sequential Quadratic Programming Methods. Report NA 10-3, Department of Mathematics, University of California, San Diego.
(with E. Wong) Methods for Convex and General Quadratic Programming. Report NA 10-1, Department of Mathematics, University of California, San Diego.
(with D. P. Robinson) A Primal-Dual Augmented Lagrangian. Report NA 08-2, Department of Mathematics, University of California, San Diego.
(with J. B. Erway) An Interior-Point Subspace Minimization Method for the Trust-Region Step. Report NA 08-1, Department of Mathematics, University of California, San Diego.
(with J. B. Erway and J. D. Griffin) Iterative Methods for Finding a Trust-Region Step. Report NA 07-2, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders) User's Guide for SNOPT 7.1: a Fortran Package for Large-Scale Nonlinear Programming. Report NA 05-2, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders) User's Guide for SQOPT 7: a Fortran Package for Large-Scale Linear and Quadratic Programming. Report NA 05-1, Department of Mathematics, University of California, San Diego.
(with E. M. Gertz and J. D. Griffin) Reference Manual for IOTR 1.0: a C++ Interior-Point Package for Large-Scale Nonlinear Programming. Report NA 03-1, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders) User's Guide for SNOPT 6.1: a Fortran Package for Large-Scale Nonlinear Programming. Report NA 02-2, Department of Mathematics, University of California, San Diego.
(with R. E. Bank and R. F. Marcia ) Interior Methods For a Class of Elliptic Variational Inequalities. Report NA 01-2 (Revised May 2002), Department of Mathematics, University of California, San Diego.
(with E. M. Gertz and J. Muetherig ) User's Guide for SNADIOPT. Report NA 01-1, Department of Mathematics, University of California, San Diego.
(with L. O. Jay , M. W. Leonard, L. Petzold and V. Sharma) An SQP Method for the Optimal Control of Large-Scale Dynamical Systems. Report NA 98-1, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders and M. H. Wright) User's Guide For NPSOL 5.0: a Fortran Package For Nonlinear Programming. Report NA 98-2, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders) User's Guide for SNOPT 5.3: a Fortran Package for Large-Scale Nonlinear Programming. Report NA 97-5, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders) User's Guide for SQOPT 5.3: a Fortran Package for Large-Scale Linear and Quadratic Programming. Report NA 97-4, Department of Mathematics, University of California, San Diego.
(with W. Murray and M. A. Saunders), User's guide for QPOPT (Version 1.0): a Fortran package for quadratic programming. Report NA 95-1, Department of Mathematics, University of California, San Diego.
(with W. Murray, D. B. Ponceleon, and M. A. Saunders) Solving reduced KKT systems in barrier methods for linear and quadratic programming. Technical Report SOL 91-7, Systems Optimization Laboratory, Department of Operations Research, Stanford University, Stanford.
(with W. Murray, D. B. Ponceleon, and M. A. Saunders) Primal-Dual Methods for Linear Programming. Technical Report SOL 91-3, Systems Optimization Laboratory, Department of Operations Research, Stanford University, Stanford.
(with W. Murray, M. A. Saunders, and M. H. Wright) A Schur-Complement Method for Sparse Quadratic Programming. Technical Report SOL 87-12, Systems Optimization Laboratory, Department of Operations Research, Stanford University, Stanford.
(with W. Murray, M. A. Saunders, and M. H. Wright) Shifted Barrier Methods for Linear Programming. Technical Report SOL 87-9, Systems Optimization Laboratory, Department of Operations Research, Stanford University, Stanford.
(with W. Murray, M. A. Saunders, and M. H. Wright) Some Theoretical Properties of an Augmented Lagrangian Merit Function. Technical Report SOL 86-6R, Systems Optimization Laboratory, Department of Operations Research, Stanford University, Stanford.

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