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Periodic merging networks

Identifieur interne : 002761 ( Main/Exploration ); précédent : 002760; suivant : 002762

Periodic merging networks

Auteurs : Mirosław Kutyłowski [Allemagne] ; Krzysztof Lory [Pologne, Allemagne] ; Brigitte Oesterdiekhoff [Allemagne]

Source :

RBID : ISTEX:957AC6C4A810F26B5A31B4BB26D97DD77D0FCD1B

Abstract

Abstract: We consider the problem of merging two sorted sequences on constant degree networks using comparators only. The classical solution to the problem are the networks based on Batcher's Odd-Even Merge and Bitonic Merge running in log(2n) time. Due to the obvious log n lower bound for the runtime, this is time-optimal. We present new merging networks that have a novel property of being periodic: for some (small) constant k, each processing unit of the network performs the same operations at steps t and t+tk (as long as t+k does not exceed the runtime.) The only operations executed are compare-exchange operations, just like in the case of the Batcher's networks. The architecture of the networks is very simple, easy to be laid out. The runtimes achieved are c · log n, for a small constant c.

Url:
DOI: 10.1007/BFb0009510


Affiliations:


Links toward previous steps (curation, corpus...)


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