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A Mixed Non-monotone Direct Search Conjugate Gradient Method

机译:混合的非单调直接搜索共轭梯度法

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Direct search method is an important method for optimization problems especially when the gradient information of the objective function is not available or computational expensively. In direct search method, sufficient decrease condition is often needed to achieve convergence and search outside the grid defined by positive bases. In this paper, nonmonotone decrease condition is employed together with the sufficient decrease condition. Such a mixed non-monotone strategy is used in Coope-Price’s direct search framework. A preconditioned PRP+ conjugate gradient is also employed in this framework to accelerate convergence. Global convergence is shown for such a mixed non-monotone direct search conjugate gradient method. Numerical experiments show that the mixed non-monotone strategy improves the numerical performance greatly and the mixed non-monotone direct search conjugate gradient method is effective.
机译:直接搜索方法是优化问题的重要方法,尤其是当目标函数的梯度信息不可用或计算出计算。在直接搜索方法中,通常需要足够的减少条件来实现由正基质定义的网格之外的收敛和搜索。本文使用足够的减少条件,使用非单调性降低条件。这种混合的非单调策略用于Coope-Price的直接搜索框架。该框架还采用预处理的PRP +共轭梯度以加速收敛。为这种混合的非单调直接搜索共轭梯度方法显示了全局收敛。数值实验表明,混合的非单调策略大大提高了数值性能,并且混合的非单调直接搜索共轭梯度方法是有效的。

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