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首页> 外文期刊>International Journal of Quantum Chemistry >Convergence of the Generalized Simulated Annealing method with independent parameters for the acceptance probability, visitation distribution, and temperature functions
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Convergence of the Generalized Simulated Annealing method with independent parameters for the acceptance probability, visitation distribution, and temperature functions

机译:具有接受参数,访问分布和温度函数的独立参数的广义模拟退火方法的收敛性

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摘要

In their original form, the Generalized Simulated Annealing (GSA), proposed by Tsallis and Stariolo, was defined with two independent parameters, q(a) and q(v), used in the definition of the acceptance probability, visitation distribution, and temperature functions. In the posterior applications of this algorithm, however, another independent parameter has been introduced, replacing q(v) in the definition of the temperature function, becoming more efficient and allowing a convergence with a small number of cycles. Nevertheless, there is no convergence proof of the GSA algorithm to the absolute minimum in this case. In this work it is presented a convergence proof of the GSA method to the absolute minimum, with three independent parameters, q(a), q(v), and q(T), to define the acceptance probability, visitation distribution, and temperature functions, using a modified form of the distribution function, ' g(qv,qT), in the formulation of the algorithm. (C) 2008 Wiley Periodicals, Inc.
机译:由Tsallis和Stariolo提出的广义模拟退火(GSA)最初以两个独立的参数q(a)和q(v)定义,用于定义接受概率,访问分布和温度职能。但是,在该算法的后继应用中,引入了另一个独立的参数,在温度函数的定义中替换了q(v),从而变得更加高效,并允许以较少的周期收敛。但是,在这种情况下,没有GSA算法收敛到绝对最小值的证明。在这项工作中,提出了GSA方法的绝对证明,它具有三个独立的参数q(a),q(v)和q(T)到绝对最小值,以定义接受概率,访问量分布和温度在算法的公式中,使用分布函数'g(qv,qT)的修改形式来实现这些函数。 (C)2008 Wiley期刊公司

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