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Revisiting Snapshot Algorithms by Refinement-based Techniques (Extended Version)

Identifieur interne : 000D15 ( Main/Exploration ); précédent : 000D14; suivant : 000D16

Revisiting Snapshot Algorithms by Refinement-based Techniques (Extended Version)

Auteurs : Manamiary Bruno Andriamiarina [France] ; Dominique Méry [France] ; Neeraj Kumar Singh [France]

Source :

RBID : Hal:hal-00924525

English descriptors

Abstract

The snapshot problem addresses a collection of important algorithmic issues related to distributed computations, which are used for debugging or recovering distributed programs. Among existing solutions, Chandy and Lamport have proposed a simple distributed algorithm. In this paper, we explore the correct-by-construction process to formalize the snapshot algorithms in distributed system. The formalization process is based on a modeling language Event B, which supports a refinement-based incremental development using RODIN platform. These refinement-based techniques help to derive correct distributed algorithms. Moreover, we demonstrate how other distributed algorithms can be revisited. A consequence is to provide a fully mechanized proof of the resulting distributed algorithms.

Url:
DOI: 10.2298/CSIS130122007A


Affiliations:


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Le document en format XML

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<div type="abstract" xml:lang="en">The snapshot problem addresses a collection of important algorithmic issues related to distributed computations, which are used for debugging or recovering distributed programs. Among existing solutions, Chandy and Lamport have proposed a simple distributed algorithm. In this paper, we explore the correct-by-construction process to formalize the snapshot algorithms in distributed system. The formalization process is based on a modeling language Event B, which supports a refinement-based incremental development using RODIN platform. These refinement-based techniques help to derive correct distributed algorithms. Moreover, we demonstrate how other distributed algorithms can be revisited. A consequence is to provide a fully mechanized proof of the resulting distributed algorithms.</div>
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