lower bound for radio broadcast

by A. Bar-Noy

Publisher: Dept. of Computer Science, Stanford University in Stanford, Calif

Written in English
Published: Pages: 12 Downloads: 161
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  • Radio broadcasting.

Edition Notes

Statementby A. Bar-Noy, N. Linial, and D. Peleg.
SeriesReport ;, no. STAN-CS-88-1195, Report (Stanford University. Computer Science Dept.) ;, no. STAN-CS-88-1195.
ContributionsLinial, N., Peleg, D., Stanford University. Computer Science Dept.
LC ClassificationsMLCM 91/02438 (Q)
The Physical Object
Pagination12 p. ;
Number of Pages12
ID Numbers
Open LibraryOL2130153M
LC Control Number88193459

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lower bound for radio broadcast by A. Bar-Noy Download PDF EPUB FB2

LOWER BOUND FOR RADIO BROADCAST The lower bound of O(log* n) changes only by a constant factor, as long as the cardinality of the family &’ is polynomial in n, and in fact, the constructed family, S’, is composed of log n subfamilies &, each of cardinality n7. For each 1.

() Improved lower bound for deterministic broadcasting in radio networks. Theoretical Computer Science() Consensus and Mutual Exclusion in a Multiple Access by: A Lower Bound for Radio Broadcast.

Lower bound for clear transmissions ⇒ Universal lower bound in Radio Networks. Examples: Leader election. Wake up. Maximal independent set.

Miguel A. Mosteiro Upper and Lower Bounds in Radio. CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): A radio network is a synchronous network of processors that communicate by transmitting messages to their neighbors, where a processor receives a message in a given step if and only if it is silent in this step and precisely one of its neighbors transmits.

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A significant fraction of this work focuses on lower bounds for basic communication problems such as wake-up (symmetry breaking among an unknown set of nodes) and broadcast (message dissemination through an unknown network topology). An Q(D )) Lower Bound for Broadcast in Radio Networks Eyal Kushilevitz* Abstract We show that for any randomized broadcast pro-tocol for radio networks, there exists a network in which the expected time to broadcast a mes-sage is Q(ll log(N/11)), where D is the diameter of the network and N is the number of nodes.

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(Dlog(n=D)) Lower Bound for Broadcast in Radio Networks Calvin Newport Georgetown University, Washington DC [email protected] ABSTRACT A seminal paper by Kushilevitz and Mansour [10] proved that for any randomized radio network broadcast algorithm, there exists a network in which the algorithm requires an expected time of.

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Broadcast is a fundamental communication primitive in wireless networks. In this paper, we give novel lower and matching upper bounds for the multi-message broadcast problem and its well studied.

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