Analytic properties of contention tree-algorithms

M.J.M. de Jong; A.J.E.M. Janssen

doi:10.1109/ITW.1998.706471

Analytic properties of contention tree-algorithms

M.J.M. de Jong, A.J.E.M. Janssen

Onderzoeksoutput: Hoofdstuk in Boek/Rapport/Congresprocedure › Conferentiebijdrage › Academic › peer review

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This article studies the statistical properties of multiple-access contention tree-algorithms with ternary feedback for an arbitrary degree of node. Accurate analytical approximations are given for the expectation value of the number of levels required for a random contender to have successful access, as well as of the number of levels and of the number of contention frames required to provide access for all contenders.

Originele taal-2	Engels
Titel	1998 Information Theory Workshop, ITW 1998
Plaats van productie	Piscataway
Uitgeverij	Institute of Electrical and Electronics Engineers
Pagina's	128-129
Aantal pagina's	2
ISBN van geprinte versie	0780344081, 9780780344082
DOI's	https://doi.org/10.1109/ITW.1998.706471
Status	Gepubliceerd - 1 jan. 1998
Extern gepubliceerd	Ja
Evenement	1998 IEEE Information Theory Workshop (ITW 1998) - Killarney, Ierland Duur: 22 jun. 1998 → 26 jun. 1998

Congres

Congres	1998 IEEE Information Theory Workshop (ITW 1998)
Verkorte titel	ITW 1998
Land/Regio	Ierland
Stad	Killarney
Periode	22/06/98 → 26/06/98

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10.1109/ITW.1998.706471

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abstract = "This article studies the statistical properties of multiple-access contention tree-algorithms with ternary feedback for an arbitrary degree of node. Accurate analytical approximations are given for the expectation value of the number of levels required for a random contender to have successful access, as well as of the number of levels and of the number of contention frames required to provide access for all contenders.",

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AB - This article studies the statistical properties of multiple-access contention tree-algorithms with ternary feedback for an arbitrary degree of node. Accurate analytical approximations are given for the expectation value of the number of levels required for a random contender to have successful access, as well as of the number of levels and of the number of contention frames required to provide access for all contenders.

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Analytic properties of contention tree-algorithms

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