Nonlinear Programming
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Inexact Sequential Quadratic Optimization with Penalty Parameter Updates Within the QP Solver
with Frank Curtis, Hao Wang, and Jiashan Wang.
SIAM J. on Optimization, 30(2020) 1822-1849.
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Iteratively Reweighted Linear Least Squares for Exact Penalty Subproblems on Product Sets.
with F.Curtis, H.Wang and J.Wang,
SIAM J. Optim.. 25(2015): 261 - 294.
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A sequential quadratic programming optimization algorithm with rapid infeasibility detection.
with F. Curtis and H. Wang,
SIAM J. Optimization, 24(2014):839--872.
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Exposing constraints,
SIAM J. Optimization, 4(1994), 573--595.
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Translational cuts for minimization,
with A. A.
Goldstein, P. Tseng,
and Yinyu Ye, Complexity in Numerical Optimization, Ed. P. Pardalos,
(1993) pp. 57--72.
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A robust trust region method for constrained optimization,
SIAM J. Optimization, 2(1992), 325--347.
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An exact penalization viewpoint of constrained optimization,
SIAM J. Control and Optimization, 29 (1991), 968--998.
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On the identification of active constraints II: the nonconvex
case,
SIAM J. Numer. Anal., 27 (1990), 1081-1102.
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A sequential quadratic programming method for potentially infeasible
mathematical programs,
J. Math. Analysis and Applications, 139
(1989), 319--351.
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A robust sequential quadratic programming method,
with S.-P.Han,
Mathematical Programming, 43 (1989), 277--303.
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On the identification of active constraints,
with J.J.More,
SIAM J. Numer. Anal., 25 (1988), 1197--1211.
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A Gauss-Newton approach to solving generalized inequalities,
with
S.-P.~Han, Mathematics of Operations Research, 11 (1986),
632--643.