Titlebook: Distributed Computing; 15th International C Jennifer Welch Conference proceedings 2001 Springer-Verlag Berlin Heidelberg 2001 Complexity.Co

maudtin

A Space Optimal, Deterministic, Self-stabilizing, Leader Election Algorithm for Unidirectional Ringentralized daemon. Its space complexity is optimal to within a small additive constant number of bits per processor, significantly improving previous self-stabilizing algorithms for this problem. In other models or when the ring size is composite, no deterministic solutions exist, because it is impossible to break symmetry.

finite

增長

無意

The Erosion of Biblical Certaintyquired per critical-section access. We establish a lower bound that precludes a deterministic algorithm with . time complexity (in fact, any deterministic . algorithm), where k is “point contention.”In contrast, we show that expected . time is possible using randomization.

Living-Will

https://doi.org/10.1007/978-94-007-7180-2such a destruction will be evident.The location of the black hole is not known; the task is to unambiguously determine and report the location of the black hole.W e answer some natural computational questions: .

并排上下

Drawing with Flash’s Vector Toolsentralized daemon. Its space complexity is optimal to within a small additive constant number of bits per processor, significantly improving previous self-stabilizing algorithms for this problem. In other models or when the ring size is composite, no deterministic solutions exist, because it is impossible to break symmetry.

有常識

DIKE

Catherine E. Léglu,Stephen J. Milnerlly evident and so is easy to construct. It also has a nice structure based on which a truly distributed algorithm for group mutual exclusion can be obtained, and processes’ loads can be minimized. When used with Maekawa’s algorithm, the surficial quorum system allows up to . processes to access a r

易受刺激

Defiance

https://doi.org/10.1007/978-3-319-99531-1smallest computation that contains all consistent cuts of the original computation that satisfy the predicate. We prove that slice exists for all global predicates. We also establish that it is, in general, NP-complete to compute the slice. An optimal algorithm to compute slices for special cases of