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Parallel Processing Symposium, International (1992)
Beverly Hills, CA, USA
Mar. 23, 1992 to Mar. 26, 1992
ISBN: 0-8186-2672-0
pp: 198-203
Flatebo , Dept. of Comput. Sci., Nevada Univ., Las Vegas, NV, USA
ABSTRACT
A distributed system consists of a set of loosely connected state machines which do not share a global memory. All the possible global states of the system can be split up into legal and illegal states. A self-stabilizing system is a network of processors, which, when started from an arbitrary (and possibly illegal) initial state, always returns to a legal state in a finite number of steps. One issue in designing self-stabilizing algorithms is the number of state required by each machine. The paper presents algorithms which will be self-stabilizing while only requiring each machine in the network to have two states. Probability is used in some of the algorithms in order to make this possible. The algorithms are given along with correctness proofs.
INDEX TERMS
two state self stabilizing algorithms, processor network, distributed system, loosely connected state machines, self-stabilizing system, correctness proofs
CITATION

Flatebo and Datta, "Two-state self-stabilizing algorithms," Parallel Processing Symposium, International(IPPS), Beverly Hills, CA, USA, 1992, pp. 198-203.
doi:10.1109/IPPS.1992.223047
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