Uniform Deterministic Self-Stabilizing Ring-Orientation on Odd-Length Rings (1994) [12 citations — 2 self]
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@INPROCEEDINGS{Hoepman94uniformdeterministic,author = {J-h. Hoepman and Jaap-henk Hoepman},
title = {Uniform Deterministic Self-Stabilizing Ring-Orientation on Odd-Length Rings},
booktitle = {Proc. 8th Workshop on Distributed Algorithms, LNCS 857, Springer-Verlag},
year = {1994},
pages = {265--279},
publisher = {Springer-Verlag}
}
Years of Citing Articles
Abstract:
The ring-orientation problem requires all processors on an anonymous ring to reach agreement on a direction along the ring. A self-stabilizing ring-orientation protocol eventually ensures that all processors on the ring agree on a direction, regardless of the initial states of the processors on which the protocol is started. In this paper we present two uniform deterministic self-stabilizing ring-orientation protocols for rings with an odd number of processors using only a constant number of states per processor. The first protocol is an adaption of a randomized protocol presented by Israeli and Jalfon [IJ93], and operates in the link-register model under the distributed daemon. The second protocol operates in the state-reading model under the central daemon, and complements the impossibility results proven in [IJ93]. Both protocols do not assume an upper-bound on the length of the ring, and are therefore applicable to dynamic rings. Applying our results we are able to prove that on an odd-length ring, the link-register model and the state-reading model are, in some sense, equivalent.
Citations
| 449 | Self-Stabilizing Systems in Spite of Distributed Control – Dijkstra - 1974 |
| 145 | Self Stabilization of Dynamic Systems Assuming Only Read/Write Atomicity – Dolev, Moran, et al. - 1990 |
| 122 | Forward and backward simulations part I: Untimed systems – Lynch, Vaandrager - 1995 |
| 95 | Uniform self-stabilizing rings – Burns, Pachl - 1989 |
| 76 | Computing on an anonymous ring – Attiya, Snir, et al. - 1988 |
| 64 | Self stabilization in spite of distributed control – Dijkstra - 1974 |
| 31 | Sense of direction, topological awareness and communication complexity – Santoro - 1984 |
| 29 | Self-stabilizing Ring Orientation – Israeli, Jalfon - 1990 |
| 23 | Stabilization and pseudo-stabilization – Burns, Gouda, et al. - 1993 |
| 11 | The instability of self-stabilization – Gouda, Howell, et al. - 1990 |
| 8 | Self-Stabilizing Rings without Demons – Burns - 1987 |
| 5 | A distributed ring orientation algorithm – Syrotiuk, Pachl - 1987 |
