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A new nonmonotone line search technique for unconstrained optimization

机译:一种新的非单调线搜索技术,用于无约束优化

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摘要

In this paper, a new nonmonotone line search rule is proposed,which is verified to be an improved version of the nonmonotone line search technique proposed by Zhang and Hager. Unlike the Zhang and Hager's method, our nonmonotone line search is proved to own a nice property similar to the standard Armijo line search. In virtue of such a property, global convergence is established for the developed algorithm, where the search direction is supposed to satisfy some mild conditions and the stepsize is chosen by the new line search rule. R-linear convergence of the developed algorithm is proved for strongly convex objective functions. The developed algorithm is used to solve the test problems available in the CUTEr, the numerical results demonstrate that the new line search strategy outperforms the other similar ones.
机译:本文提出了一种新的非单调线搜索规则,并被证明是张和哈格提出的非单调线搜索技术的改进版本。与Zhang和Hager的方法不同,事实证明我们的非单调线搜索拥有与标准Armijo线搜索相似的良好属性。凭借这种特性,为所开发的算法建立了全局收敛性,在该算法中,搜索方向应满足一些温和条件,并且通过新的线搜索规则选择步长。对于强凸目标函数,证明了所开发算法的R线性收敛性。所开发的算法用于解决CUTEr中可用的测试问题,数值结果表明,新的行搜索策略优于其他同类搜索策略。

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