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Network Reliability Estimation Using The Tree Cut and Merge Algorithm with Importance Sampling

机译:使用树木切割和合并算法的网络可靠性估计与重要性采样

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It is well known that the exact calculation of network reliability is a #P-complete problem and that for large networks estimating the reliability using simulation techniques becomes attractive. For highly reliable networks, a Monte Carlo scheme called the Merge Process is one of the best performing algorithms, but with a relatively high computational cost per sample. The authors previously proposed a hybrid Monte Carlo scheme called the Tree Cut and Merge algorithm which can improve simulation performance by over seven orders of magnitude in some heterogeneous networks. In homogeneous networks, however, the performance of the algorithm may degrade. In this paper, we first analyse the Tree Cut and Merge algorithm and explain why it does not perform well in some networks. Then a modification is proposed that subdivides the problem into smaller problems and introduces the Importance Sampling technique to the simulation process. The modified algorithm addresses the slow convergence problem in those hard cases while keeping the performance improvement in heterogeneous networks. Experiments and results are presented with some discussions.
机译:众所周知,网络可靠性的确切计算是#P-Theument问题,对于使用模拟技术估计可靠性的大网络变得有吸引力。对于高度可靠的网络,称为合并过程的蒙特卡罗方案是最好的执行算法之一,但每个样本的计算成本相对高。作者以前提出了一种称为树木切割和合并算法的混合蒙特卡罗方案,其可以通过一些异构网络中的七个数量级来提高模拟性能。然而,在均质网络中,算法的性能可能会降低。在本文中,我们首先分析树木切割和合并算法,并解释为什么它在某些网络中不得良好。然后提出了一种修改,将问题分解为较小的问题,并向模拟过程引入重要的采样技术。修改的算法在那些硬壳中解决了慢的收敛问题,同时保持异构网络的性能改进。有一些讨论提出了实验和结果。

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