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On the analysis of the (1+1) memetic algorithm

机译:关于(1 + 1)模因算法的分析

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摘要

Memetic algorithms are evolutionary algorithms incorporating local search to increase exploitation. This hybridization has been fruitful in countless applications. However, theory on memetic algorithms is still in its infancy.Here, we introduce a simple memetic algorithm, the (1+1) Memetic Algorithm (1+1(MA)), working with a population size of 1 and no crossover. We compare it with the well-known (1+1) EA and randomized local search and show that these algorithms can outperform each other drastically.On problems like, e.g., long path problems it is essential to limit the duration of local search. We investigate the (1+1) MA with a fixed maximal local search duration and define a class of fitness functions where a small variation of the local search duration has a large impact on the performance of the (1+1) MA.All results are proved rigorously without assumptions.
机译:模因算法是结合了局部搜索以增加利用的进化算法。这种杂交在无数的应用中取得了丰硕的成果。然而,关于模因算法的理论仍处于起步阶段,这里我们介绍一种简单的模因算法,即(1 + 1)模因算法(1 + 1(MA)),其种群大小为1并且没有交叉。我们将其与著名的(1 + 1)EA和随机局部搜索进行了比较,结果表明这些算法可以大大胜过彼此。在诸如长路径问题之类的问题上,必须限制局部搜索的持续时间。我们调查具有固定最大本地搜索持续时间的(1 + 1)MA,并定义一类适应度函数,其中本地搜索持续时间的小变化会对(1 + 1)MA的性能产生较大影响。无需任何假设即可严格证明。

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