
The authors propose a globalization approach to the stabilized sequential quadratic programming method (sSQP), by using line search in sSQP directions for minimizing the two-parameter primal-dual merit function of \textit{G. Di Pillo} and \textit{L. Grippo} [SIAM J. Control Optim. 17, 618--628 (1979; Zbl 0418.90077)]. Global convergence properties and the rate of convergence of the proposed algorithm are established. Computational experiments are also provided.
numerical examples, Exact penalty function, algorithm, 330, stabilized sequential quadratic programming, second-order sufficiency, Quadratic programming, exact penalty function, Global convergence, 510, Methods of successive quadratic programming type, global convergence, Second-order sufficiency, Noncritical Lagrange multiplier, Numerical mathematical programming methods, Stabilized sequential quadratic programming, Superlinear convergence, superlinear convergence, noncritical Lagrange multiplier, primal-dual merit function
numerical examples, Exact penalty function, algorithm, 330, stabilized sequential quadratic programming, second-order sufficiency, Quadratic programming, exact penalty function, Global convergence, 510, Methods of successive quadratic programming type, global convergence, Second-order sufficiency, Noncritical Lagrange multiplier, Numerical mathematical programming methods, Stabilized sequential quadratic programming, Superlinear convergence, superlinear convergence, noncritical Lagrange multiplier, primal-dual merit function
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