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dc.contributor.authorDimakopoulos, V. V.en
dc.contributor.authorDimopoulos, N. J.en
dc.date.accessioned2015-11-24T17:00:03Z-
dc.date.available2015-11-24T17:00:03Z-
dc.identifier.issn1045-9219-
dc.identifier.urihttps://olympias.lib.uoi.gr/jspui/handle/123456789/10700-
dc.rightsDefault Licence-
dc.subjectcayley graphsen
dc.subjectcollective communicationsen
dc.subjectinterconnection networksen
dc.subjectnode-invariant algorithmsen
dc.subjecttotal exchange (all-to-allpersonalized communication)en
dc.subjectcube-connected cyclesen
dc.subjectinterconnection networksen
dc.subjectcommunication algorithmsen
dc.subjecthypercubesen
dc.subjectstaren
dc.titleOptimal total exchange in Cayley graphsen
heal.typejournalArticle-
heal.type.enJournal articleen
heal.type.elΆρθρο Περιοδικούel
heal.languageen-
heal.accesscampus-
heal.recordProviderΠανεπιστήμιο Ιωαννίνων. Σχολή Θετικών Επιστημών. Τμήμα Μηχανικών Ηλεκτρονικών Υπολογιστών και Πληροφορικήςel
heal.publicationDate2001-
heal.abstractConsider an interconnection network and the following situation: Every node needs to send a different message to every other node. This is the total exchange or all-to-all personalized communication problem, one of a number of information dissemination problems known as collective communications. Under the assumption that a node can send and receive only one message at each step (single-port model), it is seen that the minimum time required to solve the problem is governed by the status (or total distance) of the nodes in the network. We present here a time-optimal solution for any Cayley network. Rings, hypercubes, cube-connected cycles, and butterflies are some well-known Cayley networks which can take advantage of our method. The solution is based on a class of algorithms which we call node-invariant algorithms and which behave uniformly across the network.en
heal.journalNameIEEE Transactions on Parallel and Distributed Systemsen
heal.journalTypepeer reviewed-
heal.fullTextAvailabilityTRUE-
Appears in Collections:Άρθρα σε επιστημονικά περιοδικά ( Ανοικτά)

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