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A line search approach for high dimensional function optimization

机译:用于高维函数优化的线搜索方法

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摘要

This paper proposes a modified line search method which makes use of partial derivatives and re-starts the search process after a given number of iterations by modifying the boundaries based on the best solution obtained at the previous iteration (or set of iterations). Using several high dimensional benchmark functions, we illustrate that the proposed Line Search Re-Start (LSRS) approach is very suitable for high dimensional global optimization problems. Performance of the proposed algorithm is compared with two popular global optimization approaches, namely, genetic algorithm and particle swarm optimization method. Empirical results for up to 10,000 dimensions clearly illustrate that the proposed approach performs very well for the tested high dimensional functions.
机译:本文提出了一种改进的线搜索方法,该方法利用偏导数,并在给定的迭代次数之后,根据在前一次迭代(或一组迭代)中获得的最佳解来修改边界,从而重新开始搜索过程。使用几个高维基准函数,我们说明了所提出的线搜索重新开始(LSRS)方法非常适合于高维全局优化问题。将该算法的性能与两种流行的全局优化方法进行比较,即遗传算法和粒子群优化方法。多达10,000个维度的经验结果清楚地表明,所提出的方法对于经过测试的高维函数表现非常好。

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