Distributed Universality

Abstract : A notion of a universal construction suited to distributed computing has been introduced by M. Herlihy in his celebrated paper “Wait-free synchronization” (ACM TOPLAS, 1991). A universal construction is an algorithm that can be used to wait-free implement any object defined by a sequential specification. Herlihy’s paper shows that the basic system model, which supports only atomic read/write registers, has to be enriched with consensus objects to allow the design of universal constructions. The generalized notion of a k-universal construction has been recently introduced by Gafni and Guerraoui (CONCUR, 2011). A k-universal construction is an algorithm that can be used to simultaneously implement k objects (instead of just one object), with the guarantee that at least one of the k constructed objects progresses forever. While Herlihy’s universal construction relies on atomic registers and consensus objects, a k-universal construction relies on atomic registers and k-simultaneous consensus objects (which are wait-free equivalent to k-set agreement objects in the read/write system model). This paper significantly extends the universality results introduced by Herlihy and Gafni-Guerraoui. In particular, we present a k-universal construction which satisfies the following five desired properties, which are not satisfied by the previous k-universal construction: (1) among the k objects that are constructed, at least ℓ objects (and not just one) are guaranteed to progress forever; (2) the progress condition for processes is wait-freedom, which means that each correct process executes an infinite number of operations on each object that progresses forever; (3) if any of the k constructed objects stops progressing, all its copies (one at each process) stop in the same state; (4) the proposed construction is contention-aware, in the sense that it uses only read/write registers in the absence of contention; and (5) it is generous with respect to the obstruction-freedom progress condition, which means that each process is able to complete any one of its pending operations on the k objects if all the other processes hold still long enough. The proposed construction, which is based on new design principles, is called a (k,ℓ)-universal construction. It uses a natural extension of k-simultaneous consensus objects, called (k,ℓ)-simultaneous consensus objects ((k,ℓ)-SC). Together with atomic registers, (k,ℓ)-SC objects are shown to be necessary and sufficient for building a (k,ℓ)-universal construction, and, in that sense, (k,ℓ)-SC objects are (k,ℓ)-universal.
Type de document :
Communication dans un congrès
Principles of Distributed Systems, 2014, Cortina d’Ampezzo, Italy. Principles of Distributed Systems Lecture Notes in Computer Science Volume 8878, 2014, pp 469-484, 8878, pp.469-484, 〈http://link.springer.com/chapter/10.1007%2F978-3-319-14472-6_31〉. 〈10.1007/978-3-319-14472-6_31〉
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https://hal.inria.fr/hal-01097410
Contributeur : Julien Stainer <>
Soumis le : vendredi 19 décembre 2014 - 15:45:51
Dernière modification le : mercredi 16 mai 2018 - 11:23:13

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Michel Raynal, Julien Stainer, Gadi Taubenfeld. Distributed Universality. Principles of Distributed Systems, 2014, Cortina d’Ampezzo, Italy. Principles of Distributed Systems Lecture Notes in Computer Science Volume 8878, 2014, pp 469-484, 8878, pp.469-484, 〈http://link.springer.com/chapter/10.1007%2F978-3-319-14472-6_31〉. 〈10.1007/978-3-319-14472-6_31〉. 〈hal-01097410〉

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