
By Fred B. Schneider (auth.), Marios Mavronicolas, Philippas Tsigas (eds.)
ISBN-10: 3540635750
ISBN-13: 9783540635758
This publication constitutes the refereed complaints of the eleventh foreign Workshop on allotted Algorithms, WDAG '97, held in Saarbrücken, Germany, in September 1997.
The quantity provides 20 revised complete papers chosen from fifty nine submissions. additionally incorporated are 3 invited papers through major researchers. The papers tackle various present concerns within the zone of dispensed algorithms and, extra quite often, dispensed structures reminiscent of a number of specific algorithms, randomized computing, routing, networking, load balancing, scheduling, message-passing, shared-memory structures, verbal exchange, graph algorithms, etc.
Read Online or Download Distributed Algorithms: 11th International Workshop, WDAG '97 Saarbrücken, Germany, September 24–26, 1997 Proceedings PDF
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Extra resources for Distributed Algorithms: 11th International Workshop, WDAG '97 Saarbrücken, Germany, September 24–26, 1997 Proceedings
Example text
Suppose that for each q E 8i, Oi(q) = O, and that for each state q of H and each i > o(q), e l ( q ) -" O. Then, for each full cut 8 of H, E~,,[H, 8] <_ cEc,[H, 8]. Finally, to verify properties modularly it is useful to derive complexity properties of complex systems based on complexity properties of their components. P r o p o s i t i o n 4 . Let M be M111M2, and let i E {1, 2}. Let ~ be a complexity function for M, and let ¢i be a complexity function for Mi. Suppose that for each finite execution fragment a of M, @(~) = ¢I(~[-VII).
In particular, if we know that there is at least one initialized process that does not fail, then we know that a decision is reached within constant many rounds. 34 Theorem13. Using either the counters C T or D C T , from each reachable state o f A H , under any fair scheduler, a state of D is reached within a constant expected number of rounds. Proof. The coin flippers with the counters C T or D C T satisfy properties C 1 and C 2 with p = (K - 1)/2K. By Proposition I0, ,4// guarantees that D is reached within at most O ( 2 K / ( K - 1)) expected rounds.
In Proceedings of the 14ta Annual ACM Symposium on Principles of Distributed Computing, Ottawa, Ontario, Canada, pages 174-183, August 1995. 10. A, Pogosyants, R. Segala, and N. Lynch. Verification of the randomized consensus algorithm of Aspnes and HerlLhy: a case study. Technical Memo MIT/LCS/TM-555, MIT Laboratory for Computer Science, 1997. 11. R. Segala. Modeling and Verification of Randomized Distributed Real-Time Systems. PhD thesis, MIT, Dept. of Electrical Engineering and Computer Science, 1995.
Distributed Algorithms: 11th International Workshop, WDAG '97 Saarbrücken, Germany, September 24–26, 1997 Proceedings by Fred B. Schneider (auth.), Marios Mavronicolas, Philippas Tsigas (eds.)
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