**Report R1**

(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.**Report R2**

(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.**Report R3**

(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.**Report R4**

(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.**Report R5**

(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.**Report R6**

(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.**Report R7**

(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.**Report R8**

(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.**Report R9**

(with E. Wong)*Methods for Convex and General Quadratic Programming.*Report CCoM 13-1, Center for Computational Mathematics, University of California, San Diego.**Report R10**

(with E. Wong)*Sequential Quadratic Programming Methods.*Report NA 10-3, Department of Mathematics, University of California, San Diego.**Report R11**

(with E. Wong)*Methods for Convex and General Quadratic Programming.*Report NA 10-1, Department of Mathematics, University of California, San Diego.**Report R12**

(with D. P. Robinson)*A Primal-Dual Augmented Lagrangian.*Report NA 08-2, Department of Mathematics, University of California, San Diego.**Report R13**

(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.**Report R14**

(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.**Report R15**

(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.**Report R16**

(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.**Report R17**

(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.**Report R18**

(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.**Report R19**

(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.**Report R20**

(with E. M. Gertz and J. Muetherig )*User's Guide for SNADIOPT.*Report NA 01-1, Department of Mathematics, University of California, San Diego.**Report R21**

(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.**Report R22**

(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.**Report R23**

(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.**Report R24**

(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.**Report R25**

(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.**Report R26**

(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.**Report R27**

(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.**Report R28**

(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.**Report R29**

(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.**Report R30**

(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.