Titlebook: Stabilization, Safety, and Security of Distributed Systems; 15th International S Teruo Higashino,Yoshiaki Katayama,Masafumi Yamashi Confere

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Self-stabilizing Balancing Algorithm for Containment-Based Trees, contexts. In addition to their versatility, their balanced shape ensures an overall satisfactory performance. Recently, it has been shown that their distributed implementations can be fault-resilient. However, this robustness is achieved at the cost of unbalancing the structure. While the structure

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encyclopedia

Linearizing Peer-to-Peer Systems with Oracles, these problems restricted to existing peer identifiers or without this restriction. None of these variants are solvable in the asynchronous message-passing system model. We define a collection of oracles and prove which oracle combination is necessary to enable a solution for each variant of the li

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Gratuitous

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Automated Addition of Fault-Tolerance under Synchronous Semantics,ts existing properties. While the problem of model repair has been studied previously in the context of interleaving semantics, we argue that the corresponding solutions are not applicable for several problems encountered in embedded systems. Specifically, in interleaving semantics, only one of the

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Self-stabilizing Balancing Algorithm for Containment-Based Trees,distributed implementations can be fault-resilient. However, this robustness is achieved at the cost of unbalancing the structure. While the structure remains correct in terms of searchability, its performance can be significantly decreased. In this paper, we propose a distributed self-stabilizing algorithm to balance containment-based trees.

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Linearizing Peer-to-Peer Systems with Oracles,assing system model. We define a collection of oracles and prove which oracle combination is necessary to enable a solution for each variant of the linearization problem. We then present a linearization algorithm. We prove that this algorithm and a specific combination of the oracles solves each stated variant of the linearization problem.

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