Presentation 1998/3/23
Fault Containing Self-Stabilizing algorithms for Mutual Exclusion Problem on Ring Networks
Yutaka Senboshi, Hideo Masuda, Yoshihiro Tsujino, Nobuki Tokura,
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Abstract(in English) Self-stabilizing algorithms are designed to guarantee convergence into some desired stable configuration (legitimate configuration) from any initial configuration arising out of an arbitrarily large number of transient faults. However, in a well-designed system, the simultaneous occurrence of a large number of faults is rare. As one of approaches focusing on this aspects, it is desirable to design self-stabilizing algorithms that efficiently recover from small number of faults. In this paper, we present two algorithms for mutual exclusion problem on ring networks. These algorithms are not only self-stabilizing, but also converge in constant time on average from a configuration with a single transient fault into legitimate configuration, if scheduler is fair and transient fault occurs on every process with equal probability.
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Keyword(in English) distributed algorithm / transient fault / self-stabilization / fault-containment
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Committee COMP
Conference Date 1998/3/23(1days)
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Registration To Theoretical Foundations of Computing (COMP)
Language JPN
Title (in Japanese) (See Japanese page)
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Title (in English) Fault Containing Self-Stabilizing algorithms for Mutual Exclusion Problem on Ring Networks
Sub Title (in English)
Keyword(1) distributed algorithm
Keyword(2) transient fault
Keyword(3) self-stabilization
Keyword(4) fault-containment
1st Author's Name Yutaka Senboshi
1st Author's Affiliation Graduate School of Engineering Science, Osaka University()
2nd Author's Name Hideo Masuda
2nd Author's Affiliation Graduate School of Engineering Science, Osaka University
3rd Author's Name Yoshihiro Tsujino
3rd Author's Affiliation Graduate School of Engineering Science, Osaka University
4th Author's Name Nobuki Tokura
4th Author's Affiliation Graduate School of Engineering Science, Osaka University
Date 1998/3/23
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Volume (vol) vol.97
Number (no) 627
Page pp.pp.-
#Pages 8
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