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首页> 外文期刊>Journal of computer sciences >New Scaled Sufficient Descent Conjugate Gradient Algorithm for Solving Unconstraint Optimization Problems | Science Publications
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New Scaled Sufficient Descent Conjugate Gradient Algorithm for Solving Unconstraint Optimization Problems | Science Publications

机译:解决无约束优化问题的新的按比例缩放的充分下降共轭梯度算法科学出版物

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摘要

> Problem statement: The scaled hybrid Conjugate Gradient (CG) algorithm which usually used for solving non-linear functions was presented and was compared with two standard well-Known NAG routines, yielding a new fast comparable algorithm. Approach: We proposed, a new hybrid technique based on the combination of two well-known scaled (CG) formulas for the quadratic model in unconstrained optimization using exact line searches. A global convergence result for the new technique was proved, when the Wolfe line search conditions were used. Results: Computational results, for a set consisting of 1915 combinations of (unconstrained optimization test problems/dimensions) were implemented in this research making a comparison between the new proposed algorithm and the other two similar algorithms in this field. Conclusion: Our numerical results showed that this new scaled hybrid CG-algorithm substantially outperforms Andrei-sufficient descent condition (CGSD) algorithm and the well-known Andrei standard sufficient descent condition from (ACGA) algorithm.
机译: > 问题陈述:提出了通常用于求解非线性函数的缩放混合共轭梯度(CG)算法,并将其与两个标准的众所周知的NAG例程进行了比较,得出一种新的快速可比算法。 方法:我们提出了一种新的混合技​​术,该技术基于两个众所周知的按比例缩放(CG)公式的组合,用于二次模型的无约束优化中使用精确线搜索。当使用沃尔夫线搜索条件时,证明了该新技术的全局收敛结果。 结果:本研究实现了计算结果,该结果由1915个组合组成(无约束的优化测试问题/维度),并对该领域中新提出的算法与其他两个相似算法进行了比较。 结论:我们的数值结果表明,这种新的缩放混合CG算法明显优于Andrei足够的下降条件(CGSD)算法和著名的Andrei标准的充分下降条件(ACGA)算法。

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