A Generalization of Consecutive k-out-of-n : G Systems
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概要
- 論文の詳細を見る
A generalized class of consecutive-k-out-of-n:G systems, referred to as Con/k^*/n:G systems, is studied. A Con/k^*/n:G system has n ordered components and is good if and only if k_i good consecutive components that originate at component i are all good, where k_i is a function of i. Theorem 1 gives an O(n)time equation to compute the reliability of a linear system and Theorem 2 gives an O(n^2)time equation for a circular system. A distributed computing system with a linear(ring)topology is an example of such system. This application is very important, since for other classes of topologies, such as general graphs, planar graphs, series-parallel graphs, tree graphs, and star graphs, this problem has been proven to be NP-hard.
- 社団法人電子情報通信学会の論文
- 2000-06-25
著者
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Chen D‐j
The Author Is With Institute Of Computer Science And Information Engineering National Chiao-tung Uni
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LIN Min-Sheng
The author is with the Department of Information Management, Aletheia University
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CHANG Ming-Sang
The author is with Chunghwa Telecommunication Training Institute, Taipei
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CHEN Deng-Jyi
The author is with Institute of Computer Science and Information Engineering, National Chiao-Tung Un
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Lin M‐s
National Taipei Univ. Technol. Taipei Twn
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Chang Ming-sang
The Author Is With Chunghwa Telecommunication Training Institute Taipei
関連論文
- A Generalization of Consecutive k-out-of-n : G Systems
- The Distributed Program Reliability Analysis on a Star Topology : Efficient Algorithms and Approximate Solution