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Reducing Computation Time in DFP (Davidon, Fletcher Powell) Update Method for Solving Unconstrained Optimization Problems

机译:减少DFP(Davidon,Fletcher&Powell)更新方法中的计算时间,以解决无约束优化问题

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Solving the unconstrained optimization problems is not easy and DFP update method is one of the methods that we can work with to solve the problems. In unconstrained optimization, the time computing needed by the method’s algorithm to solve the problems is very vital and because of that, we proposed a hybrid search direction for DFP update method in order to reduce the computation time needed for solving unconstrained optimization problems. Some convergence analysis and numerical results of the hybrid search direction were analyzed and the results showed that the proposed hybrid search direction strictly reduce the computation time needed by DFP update method and at the same time increase the method’s efficiency which is sometimes fail for some complicated unconstrained optimization problems.
机译:解决不受约束的优化问题并不容易,并且DFP更新方法是我们可以使用的方法之一来解决问题。在不受约束的优化中,方法算法所需的时间计算解决问题是非常重要的,因此,我们提出了一种用于DFP更新方法的混合搜索方向,以减少解决不约束优化问题所需的计算时间。分析了混合搜索方向的一些收敛性分析和数值结果,结果表明,所提出的混合搜索方向严格地减少了DFP更新方法所需的计算时间,同时增加了方法的效率有时会失败的一些复杂的不受约束优化问题。

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