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Decision Diagram Based Methods and Complexity Analysis for Multi-State Systems

机译:基于决策图的多状态系统方法和复杂度分析

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Decision diagrams are graphical structures based on Shannon's decomposition. They have been extensively used for representing and manipulating logic functions in areas such as circuit verification, compact Markov chain representation, and symbolic model checking. However, their applicability in reliability modeling and analysis has only been recently studied. Moreover, the study had been mostly restricted to binary-state systems in which both the system and its components are either operational, or failed. Nevertheless, many practical systems are multi-state systems (MSS) in which both the system and its components may reside at multiple (more than two) performance levels (or states), varying from perfect operation to complete failure. This paper presents three forms of decision diagrams for the modeling and analysis of MSS: binary decision diagrams, logarithmically encoded binary decision diagrams, and multi-valued decision diagrams. We present both separated, and shared methods based on these decision diagrams. Comprehensive complexity analysis, and performance comparisons among these methods, are conducted with both mathematical, and empirical approaches.
机译:决策图是基于香农分解的图形结构。它们已广泛用于在电路验证,紧凑型马尔可夫链表示和符号模型检查等领域表示和操纵逻辑功能。但是,它们在可靠性建模和分析中的适用性直到最近才被研究。此外,该研究主要限于二进制状态系统,在该状态下,系统及其组件均处于运行状态或发生故障。但是,许多实际系统都是多状态系统(MSS),其中系统及其组件都可能处于多个(超过两个)性能水平(或状态),从完美运行到完全故障不等。本文介绍了用于MSS建模和分析的三种形式的决策图:二进制决策图,对数编码的二进制决策图和多值决策图。我们基于这些决策图展示了分离的和共享的方法。使用数学方法和经验方法都可以进行综合的复杂性分析以及这些方法之间的性能比较。

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