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A further result on the Markov chain model of genetic algorithmsand its application to a simulated annealing-like strategy

机译:遗传算法的马尔可夫链模型的进一步结果及其在模拟退火策略中的应用

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This paper shows a theoretical property on the Markov chain ofngenetic algorithms: the stationary distribution focuses on the uniformnpopulation with the optimal solution as mutation and crossovernprobabilities go to zero and some selective pressure defined in thisnpaper goes to infinity. Moreover, as a result, a sufficient conditionnfor ergodicity is derived when a simulated annealing-like strategy isnconsidered. Additionally, the uniform crossover counterpart of thenVose-Liepins formula is derived using the Markov chain model
机译:本文展示了遗传算法的马尔可夫链的理论性质:当突变和交叉概率变为零且本文中定义的某些选择压力达到无穷大时,平稳分布集中于具有最优解的均匀种群。此外,结果是,当考虑到模拟的类似退火的策略时,可以得出足够的遍历条件。此外,使用马尔可夫链模型推导thenVose-Liepins公式的均等交叉对应物

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