2008
DOI: 10.1007/978-3-540-89335-6_12
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Tiara: A Self-stabilizing Deterministic Skip List

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Cited by 20 publications
(11 citation statements)
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“…Corona operates in the low-atomicity message-passing asynchronous system model. A self stabilizing sparse 0-1 skip list on top of a self stabilizing sorted list call Tiara presented in [4].Here, 0-1 skip list means that any step between any two entities n i and n i+1 at level j can only skip 0 (skip no entities) or 1 (only one entity skipped) in level level j−1 of skip list. They have proposed a self-stabilizing algorithm for a sorted list first, and then have extended it to the sparse 0-1 skip lists which allows logarithmic searches and topology updates.…”
Section: Related Workmentioning
confidence: 99%
See 1 more Smart Citation
“…Corona operates in the low-atomicity message-passing asynchronous system model. A self stabilizing sparse 0-1 skip list on top of a self stabilizing sorted list call Tiara presented in [4].Here, 0-1 skip list means that any step between any two entities n i and n i+1 at level j can only skip 0 (skip no entities) or 1 (only one entity skipped) in level level j−1 of skip list. They have proposed a self-stabilizing algorithm for a sorted list first, and then have extended it to the sparse 0-1 skip lists which allows logarithmic searches and topology updates.…”
Section: Related Workmentioning
confidence: 99%
“…They proved that the algorithm is correct in the shared register model. In [12] a set of algorithms has been proposed to overcome the shortcomings of existing architectures, as proposed in Tiara [4] and Corona [14]. Beacuse the Tiara architecture cannot be extended for 1-2 skip lists.…”
Section: Related Workmentioning
confidence: 99%
“…In [19], Onus et al present a local-control strategy called linearization for converting an arbitrary connected graph into a sorted list. Clouser et al [5] formulate a variant of the linearization technique for asynchronous systems in order to design a self-stabilizing skip list. In this work, our selfstabilization process has also as its basis a variance of the linearization technique.…”
Section: B Self-stabilizationmentioning
confidence: 99%
“…Topological self-stabilization is a relatively young field, and researchers have only started to examine the most simple networks such as line or ring graphs, e.g., [9]. While interesting compilers [6] have been proposed many years ago that allow to render any local algorithm self-stabilizing (see also the recent survey [21]), the overhead when applied to dynamically changing topologies and the implications on randomized algorithms are not well understood yet.…”
Section: Further Readingmentioning
confidence: 99%