We study (deterministic) leader election in unidirectional rings of homonym processes that have no a priori knowledge on the number of processes.
Abstract—We study (deterministic) leader election in unidirectional rings of homonym processes that have no a priori knowledge on the number of processes.
We study (deterministic) leader election in unidirectional rings of homonym processes that have no a priori knowledge on the number of processes.
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Abstract—We study (deterministic) leader election in unidirectional rings of homonym processes that have no a priori knowledge on the number of processes.
Leader Election in Asymmetric Labeled Unidirectional Rings. IPDPS. 2017, pp. 182-191, Orlando, Florida, USA, May 29 - June 2, 2017. Altisen et al. Leader ...
Leader Election in Asymmetric Labeled Unidirectional Rings
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In this algorithm, a priority-based criterion is used to select the leader from all nodes. Several other methods have been proposed in [21], [22], [23], ...
It is shown that process-terminating leader election is possible for the subclass of asymmetric rings, where multiplicity is bounded and two algorithms are ...
A: Rings with asymmetric labelling. □ A: Rings with symmetric labelling. □ U∗: Rings with at least one unique label. □ Kk : Rings with no more than k ...
We study (deterministic) leader election in unidirectional rings of homonym processes that have no a priori knowledge on the number of processes.
We study (deterministic) leader election in unidirectional rings of homonym processes that have no a priori knowledge on the number of processes.