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Use of Binary Decision Diagrams in Importance Analysis Based on Minimal Cut Vectors

机译:基于最小剪切矢量的重要性分析中的二元判定图

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Reliability is a key characteristic of any technical system. A current issue in reliability engineering is analysis of complex systems consisting of many components. Examples of such systems are various network systems, such as distribution networks, telecommunication networks, and computer networks. Investigation of these and similar systems in a reasonable time requires a mathematical description of the system that can be efficiently processed by a computer. One of the prospective approaches is to express the structure of the system using a decision diagram. Application of this data structure in reliability analysis allows developing efficient algorithms for calculation of various reliability characteristics, such as importance measures, which permit evaluating influence of individual components of the system on its operation. In this paper, we focus on one special measure, known as Fussell-Vesely’s importance, which quantifies how a failure of a component contributes to the failure of the entire system. This measure can be defined using the concept of minimal cut vectors whose identification might not be an easy task. Therefore, in this paper, we develop a new method for calculation of Fussell-Vesely’s importance through binary decision diagrams. The method is illustrated on an example of a distributed computing system.
机译:可靠性是任何技术系统的关键特性。在可靠性工程的电流问题是由许多部件的复杂系统的分析。这种系统的例子是各种网络系统,例如配电网络,电信网络和计算机网络。在合理的时间这些和类似的系统的调查需要能够由计算机进行有效地处理该系统的数学描述。一个准方法中的是表达使用决策图的系统的结构。在可靠性分析该数据结构的应用程序允许开发的各种可靠性的特性,诸如重要性措施,其允许评估在其操作的系统的各个部件的传播力计算高效的算法。在本文中,我们专注于一个特殊的措施,被称为福塞尔 - 维斯利的重要性,它量化了如何成分有利于故障对整个系统的失败。这项措施可以用最小割向量其标识可能不是一件容易的事情的概念来定义。因此,在本文中,我们开发了通过二元决策图的福塞尔 - 维斯利的重要度计算的新方法。该方法是在一个分布式计算系统的一个例子示出。

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