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Descent three-term conjugate gradient methods based on secant conditions for unconstrained optimization

机译:基于未约束优化的分割条件下降三术共轭梯度方法

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摘要

The conjugate gradient method is an effective method for large-scale unconstrained optimization problems. Recent research has proposed conjugate gradient methods based on secant conditions to establish fast convergence of the methods. However, these methods do not always generate a descent search direction. In contrast, Y. Narushima, H. Yabe, and J. A. Ford [A three-term conjugate gradient method with sufficient descent property for unconstrained optimization, SIAM J. Optim. 21 (2011), pp. 212-230] proposed a three-term conjugate gradient method which always satisfies the sufficient descent condition. This paper makes use of both ideas to propose descent three-term conjugate gradient methods based on particular secant conditions, and then shows their global convergence properties. Finally, numerical results are given.
机译:共轭梯度方法是大规模无约束优化问题的有效方法。 最近的研究提出了基于SECANT条件的共轭梯度方法,以确定方法的快速收敛性。 然而,这些方法并不总是产生血缘搜索方向。 相比之下,Y.Narushima,H. Yabe和J.A. Ford [具有足够的下降性的三术缀合物梯度法,用于无约束优化,Siam J. Optim。 21(2011),第212-230]提出了一种三术语共轭梯度方法,始终满足足够的下降条件。 本文利用两种思想基于特定的割线条件提出下降三术共轭梯度方法,然后显示其全局收敛性。 最后,给出了数值结果。

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