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Biased Monte Carlo optimization: the basic approach

机译:偏置蒙特卡洛优化:基本方法

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It is well-known that the Monte Carlo method is very successful in tackling several kinds of system simulations. It often happens that one has to deal with rare events, and the use of a variance reduction technique is almost mandatory, in order to have Monte Carlo efficient applications. The main issue associated with variance reduction techniques is related to the choice of the value of the biasing parameter. Actually, this task is typically left to the experience of the Monte Carlo user, who has to make many attempts before achieving an advantageous biasing. A valuable result is provided: a methodology and a practical rule addressed to establish an a priori guidance for the choice of the optimal value of the biasing parameter. This result, which has been obtained for a single component system, has the notable property of being valid for any multicomponent system. In particular, in this paper, the exponential and the uniform biases of exponentially distributed phenomena are investigated thoroughly.
机译:众所周知,蒙特卡洛方法在处理几种系统仿真方面非常成功。经常会发生这样的情况:必须处理罕见事件,并且为了使蒙特卡洛高效地应用,几乎必须使用方差减少技术。与方差减少技术相关的主要问题与偏置参数值的选择有关。实际上,该任务通常留给蒙特卡洛用户的经验,蒙特卡洛用户必须在获得有利偏见之前进行许多尝试。提供了有价值的结果:解决方法和实践规则,以建立用于选择偏置参数的最佳值的先验指导。对于单组件系统获得的该结果具有对任何多组件系统均有效的显着特性。特别是,本文详细研究了指数分布现象的指数和均匀偏差。

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