A Nonmonotone Second-Order Steplength Method for Unconstrained Minimization

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Abstract

In this paper, a nonmonotone method based on McCormick's second-order Armijo's step-size rule [7] for unconstrained optimization problems is proposed. Every limit point of the sequence generated by using this procedure is proved to be a stationary point with the second-order optimality conditions. Numerical tests on a set of standard test problems are presented and show that the new algorithm is efficient and robust.

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A Nonmonotone Second-Order Steplength Method for Unconstrained Minimization. (2018). Journal of Computational Mathematics, 25(1), 104-112. https://global-sci.com/index.php/JCM/article/view/11813