By Fred B. Schneider (auth.), Marios Mavronicolas, Philippas Tsigas (eds.)
ISBN-10: 3540635750
ISBN-13: 9783540635758
This ebook constitutes the refereed complaints of the eleventh foreign Workshop on allotted Algorithms, WDAG '97, held in Saarbrücken, Germany, in September 1997.
The quantity offers 20 revised complete papers chosen from fifty nine submissions. additionally integrated are 3 invited papers by means of prime researchers. The papers handle quite a few present concerns within the region of disbursed algorithms and, extra regularly, dispensed structures equivalent to a number of specific algorithms, randomized computing, routing, networking, load balancing, scheduling, message-passing, shared-memory structures, conversation, 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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Additional resources for Distributed Algorithms: 11th International Workshop, WDAG '97 Saarbrücken, Germany, September 24–26, 1997 Proceedings
Example text
Segala. Proving time bounds for randomized distributed algorithms. In Proceedings of the 13tn Annual ACM Symposium on Principles of Distributed Computing, Los Angeles, CA, pages 314-323, 1994. 7. Nancy Lynch ~nd Frits Vaandrager. Forward and backward simulations - Part II: Timing-based systems. Information and Computation, 121(2):214-233, September 1995. 8. A. Pnueli and L. Zuck. Verification of multiprocess probabilistic protocols. Distributed Computing, 1(1):53-72, 1986. 9. A. Pogesyants and R.
Then ¢i~,p,~(0,2) < n. L e m m a 16. Let a be a finite execution fragment of DCFr. Then, ¢,~,~(o) < ¢a,p,r(a) + n. We now deal with probabilistic properties. First, based on our results on random walks and on Lemma 15, we show in Lemma 17 an upper bound on the expected number of coin flips performed by a coin flipper. Then, in Lemma 18 we use Lemma 16 and our results about linear combinations of complexity measures to derive an upper bound on the expected number of increment and decrement operations performed by a coin flipper, and we use our compositionality result about complexity measures to show that the bound is preserved by parallel composition.
The idea is that the premise of Invariant 4 is stable. In fact, if process i satisfies the premise of Invariant 4, then process i decides on value v, and thus the local state of process i does not change any more. The analysis of Invariant 4 follows standard methods for invariant proofs within ordinary nondeterministic systems, and is based on several other invariants. The main invariant, which we omit here, is expressed in a new style that we think is useful: it talks about the state of a process when it is in the middle of a scanning pass, and describes properties that would hold if the scanning pass is completed instantly.
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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