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Optimal sampling for genetic algorithms

机译:遗传算法的最佳采样

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摘要

In many real-world environments, a genetic algorithm designer is often faced with choosing the best fitness function from a range of possibilities. Fitness functions differ primarily based upon the speed, accuracy, and cost of a fitness evaluation. An important type of fitness function is the sampling fitness function, which utilizes sampling in order to reduce the noise of fitness evaluations. The accuracy and speed of a sampling fitness function are directly related to the sampel size, which is the number of sample size denotes the sample size that maximizes the performance of a genetic algorithm within a fixed time bound. In this paper, a domain independent lower bound of the optimal sample size is derived, and a sample size pruning method is described.
机译:在许多现实环境中,遗传算法设计人员经常面临从多种可能性中选择最佳适应度函数的问题。适应度功能主要基于适应度评估的速度,准确性和成本而有所不同。适应度函数的一种重要类型是采样适应度函数,它利用采样来减少适应度评估的噪音。采样适应度函数的准确性和速度与样本大小直接相关,样本大小的数量表示样本大小,该样本大小可在固定的时间范围内最大化遗传算法的性能。在本文中,推导了最佳样本量的区域无关下界,并描述了样本量修剪方法。

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