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首页> 外文期刊>Numerical Algebra, Control and Optimization >A WEDGE TRUST REGION METHOD WITH SELF-CORRECTING GEOMETRY FOR DERIVATIVE-FREE OPTIMIZATION
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A WEDGE TRUST REGION METHOD WITH SELF-CORRECTING GEOMETRY FOR DERIVATIVE-FREE OPTIMIZATION

机译:一种自校正几何的楔形信任区域方法用于无导数优化

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摘要

Recently, some methods for solving optimization problems without derivatives have been proposed. The main part of these methods is to form a suitable model function that can be minimized for obtaining a new iterative point. An important strategy is geometry-improving iteration for a good model, which needs a lot of calculations. Besides, Marazzi and Nocedal (2002) proposed a wedge trust region method for derivative free optimization. In this paper, we propose a new self-correcting geometry procedure with less computational efforts, and combine it with the wedge trust region method. The global convergence of new algorithm is established. The limited numerical experiments show that the new algorithm is efficient and competitive.
机译:近来,已经提出了一些解决没有导数的优化问题的方法。这些方法的主要部分是形成合适的模型函数,可以将其最小化以获得新的迭代点。一个重要的策略是为一个好的模型改进几何形状,这需要大量的计算。此外,Marazzi和Nocedal(2002)提出了一种楔形信任区域方法,用于无导数优化。在本文中,我们提出了一种计算量较小的新的自校正几何过程,并将其与楔形信任区域方法结合起来。建立了新算法的全局收敛性。有限的数值实验表明,该新算法是有效且具有竞争力的。

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