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Asynchronous parallelization of Guo's algorithm for function optimization

机译:用于功能优化的郭氏算法的异步并行化

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Recently Tao Guo (1999) proposed a stochastic search algorithm in his PhD thesis for solving function optimization problems. He combined the subspace search method (a general multi-parent recombination strategy) with the population hill-climbing method. The former keeps a global search for the overall situation, and the latter maintains the convergence of the algorithm. Guo's algorithm has many advantages, such as the simplicity of its structure, the high accuracy of its results, the wide range of its applications, and the robustness of its use. In this paper a preliminary theoretical analysis of the algorithm is given and some numerical experiments are performed using Guo's algorithm to demonstrate the theoretical results. Three asynchronous parallel algorithms with different granularities for MIMD machines are designed by parallelizing Guo's algorithm.
机译:最近,Tao Guo(1999)在其博士学位论文中提出了一种随机搜索算法来解决函数优化问题。他将子空间搜索方法(一种通用的多亲子重组策略)与人口爬坡方法相结合。前者对全局进行全局搜索,而后者则保持算法的收敛性。 Guo的算法具有许多优点,例如结构简单,结果准确性高,应用范围广以及使用的鲁棒性。本文对该算法进行了初步的理论分析,并利用郭氏算法进行了一些数值实验,以证明理论结果。通过对Guo算法的并行化,设计了三种MIMD机器粒度不同的异步并行算法。

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