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About the Limit Behaviors of the Transition Operators Associated with EAs

机译:关于与EA相关的过渡算子的极限行为

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This paper focuses on the limit behaviors of evolutionary algorithms based on finite search space by using the properties of Markov chains and Perron-Probenius Theorem. Some convergence results of general square matrices are given, and some useful properties of homogeneous Markov chains with finite states are investigated. The geometric convergence rates of the transition operators, which is determined by the revised spectral of the corresponding transition matrix of a Markov chain associated with the EA considered here, are estimated. Some applications of the theoretical results in this paper are also discussed.
机译:本文利用马尔可夫链和Perron-Probenius定理的性质,重点研究了基于有限搜索空间的演化算法的极限行为。给出了一般平方矩阵的一些收敛结果,并研究了有限状态齐次马尔可夫链的一些有用性质。估计过渡算子的几何收敛速率,该几何收敛速率由与此处考虑的EA相关的马尔可夫链的相应跃迁矩阵的修订谱确定。还讨论了理论结果在本文中的一些应用。

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