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Towards a Running Time Analysis of the (1+1)-EA for OneMax and LeadingOnes Under General Bit-Wise Noise

机译:在一般位智噪声下实现OneMax和LeadingOne的(1 + 1)-EA的运行时间分析

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摘要

Running time analysis of evolutionary algorithms (EAs) under noisy environments has recently received much attention, which can help us understand the behavior of EAs in practice where the fitness evaluation is often subject to noise. One of the mainly investigated noise models is bit-wise noise, which is characterized by a pair (p, q) of parameters. However, previous analyses usually fix p or q, which makes our understanding on bit-wise noise incomplete. In this paper, we analyze the running time of the (1+1)-EA solving OneMax and LeadingOnes under general bit-wise noise. Our results largely extend the known ones in specific cases of bit-wise noise, and disclose that p and pq together decide the running time to be polynomial or super-polynomial.
机译:在嘈杂的环境下,进化算法(EA)的运行时间分析最近受到了广泛关注,这可以帮助我们了解在适应性评估经常受到噪声影响的实践中EA的行为。主要研究的噪声模型之一是按位噪声,其特征在于一对(p,q)参数。但是,先前的分析通常会固定p或q,这使我们对位噪声的理解不完整。在本文中,我们分析了在一般的逐位噪声下,(1 + 1)-EA求解OneMax和LeadingOne的运行时间。我们的结果在很大程度上将已知噪声扩展到了特定的按位噪声情况,并揭示了p和pq共同决定了运行时间是多项式还是超多项式。

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