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We present a network decomposition method using binary decision diagrams (BDD), a state-of-the-art data structure to encode, and manipulate Boolean functions, for computing the reliability of networks such as computer, communication, or power networks. We consider the K-terminal reliability measure R K , which is defined as the probability that a subset K of nodes can communicate with each other, taking into account the possible failures of the network links. We present an exact algorithm for computing the if-terminal reliability of a network with perfect vertices in O(m . F max . 2 Fmax. B Fmax ), where B Fmax is the Bell number of the maximum boundary set of vertices F max , and m is the number of network links. Several examples, and experiments show the effectiveness of this approach.
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Hardy et al. (2007) studied this question.
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