Motivated by the method of Su and Pu (2009), we present an improved nonmonotone filter trust region algorithm for solving nonlinear equality constrained optimization. In our algorithm a modified nonmonotone filter technique is proposed and the restoration phase is not needed. At every iteration, in common with the composite-step SQP methods, the step is viewed as the sum of two distinct components, a quasinormal step and a tangential step. A more relaxed accepted condition for trial step is given and a crucial criterion is weakened. Under some suitable conditions, the global convergence is established. In the end, numerical results show our method is effective
AbstractA trust-region algorithm is presented for solving optimization problem with equality constra...
In this paper, we propose a modified trust-region filter method algorithm for Minimax problems, whic...
This paper presents two new trust-region methods for solving nonlinear optimization problems over co...
AbstractIn this paper, we present a nonmonotone filter trust region algorithm for solving nonlinear ...
Abstract. We propose and analyze a class of penalty-function-free nonmonotone trust-region methods f...
AbstractIn this paper, we present a nonmonotone trust-region algorithm with nonmonotone penalty para...
A new method is introduced for solving equality constrained nonlinear optimization problems. This me...
This paper develops and tests a trust region algorithm for the nonlinear equality constrained optimi...
We want to present a new interpolation-based trust-region algorithm which can handle nonlinear and n...
We present a new trust region algorithms for solving nonlinear equality constrained optimization pro...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/15...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/16...
Many current algorithms for nonlinear constrained optimization problems determine a search direction...
This work is concerned with the theoretical study and the implementation of algorithms for solving t...
In the last few years, a number of derivative-free optimization methods have been developed and espe...
AbstractA trust-region algorithm is presented for solving optimization problem with equality constra...
In this paper, we propose a modified trust-region filter method algorithm for Minimax problems, whic...
This paper presents two new trust-region methods for solving nonlinear optimization problems over co...
AbstractIn this paper, we present a nonmonotone filter trust region algorithm for solving nonlinear ...
Abstract. We propose and analyze a class of penalty-function-free nonmonotone trust-region methods f...
AbstractIn this paper, we present a nonmonotone trust-region algorithm with nonmonotone penalty para...
A new method is introduced for solving equality constrained nonlinear optimization problems. This me...
This paper develops and tests a trust region algorithm for the nonlinear equality constrained optimi...
We want to present a new interpolation-based trust-region algorithm which can handle nonlinear and n...
We present a new trust region algorithms for solving nonlinear equality constrained optimization pro...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/15...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/16...
Many current algorithms for nonlinear constrained optimization problems determine a search direction...
This work is concerned with the theoretical study and the implementation of algorithms for solving t...
In the last few years, a number of derivative-free optimization methods have been developed and espe...
AbstractA trust-region algorithm is presented for solving optimization problem with equality constra...
In this paper, we propose a modified trust-region filter method algorithm for Minimax problems, whic...
This paper presents two new trust-region methods for solving nonlinear optimization problems over co...