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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Convergence Analysis of an Improved BFGS Method and Its Application in the Muskingum Model
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Convergence Analysis of an Improved BFGS Method and Its Application in the Muskingum Model

机译:改进的BFGS方法的收敛性分析及其在Muskingum模型中的应用

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摘要

The BFGS method is one of the most effective quasi-Newton algorithms for minimization-optimization problems. In this paper, an improved BFGS method with a modified weak Wolfe–Powell line search technique is used to solve convex minimization problems and its convergence analysis is established. Seventy-four academic test problems and the Muskingum model are implemented in the numerical experiment. The numerical results show that our algorithm is comparable to the usual BFGS algorithm in terms of the number of iterations and the time consumed, which indicates our algorithm is effective and reliable.
机译:BFGS方法是最有效的准牛顿算法之一,用于最小化优化问题。本文使用改进的弱Wolfe-Powell线路搜索技术的改进的BFGS方法用于解决凸起最小化问题,并建立了其收敛分析。在数值实验中实施了七十四个学术测试问题和Muskingum模型。数值结果表明,我们的算法与常规的BFGS算法与迭代次数以及所用时间的算法相当,这表明我们的算法是有效可靠的。

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