Abstract

The purpose of this paper is to analyze the so-called back-off technique of the IEEE 802.11 protocol in broadcast mode with waiting queues. In contrast to existing models, packets arriving when a station (or node) is in back-off state are not discarded, but are stored in a buffer of infinite capacity. As in previous studies, the key point of our analysis hinges on the assumption that the time on the channel is viewed as a random succession of transmission slots (whose duration corresponds to the length of a packet) and mini-slots during which the back-off of the station is decremented. These events occur independently, with given probabilities. The state of a node is represented by a two-dimensional Markov chain in discrete-time, formed by the back-off counter and the number of packets at the station. Two models are proposed both of which are shown to cope reasonably well with the physical principles of the protocol. The stability (ergodicity) conditions are obtained and interpreted in terms of maximum throughput. Several approximations related to these models are also discussed.

Highlights

  • Several studies [1,4] have recently been devoted to the analysis of the IEEE 802.11 protocol, both in the unicast and broadcast modes

  • We use the same key assumption concerning the slots as in [1,4], but we couple it with a Markovian analysis of nodes using the IEEE 802.11 back-off with an infinite buffer for c Cambridge University Press 2016 0269-9648/16 $25.00

  • In contrast to the famous ALOHA protocol where the back-off does not take into account the activity of the channel, the back-off scheme of IEEE 802.11 monitors the channel in order to schedule the transmission of its pending packets

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Summary

INTRODUCTION

Several studies [1,4] have recently been devoted to the analysis of the IEEE 802.11 protocol, both in the unicast and broadcast modes. We use the same key assumption concerning the slots as in [1,4], but we couple it with a Markovian analysis of nodes using the IEEE 802.11 back-off with an infinite buffer for c Cambridge University Press 2016 0269-9648/16 $25.00.

SYSTEM PARAMETERS
MODEL OF AN ISOLATED STATION IN A GREEDY MODE
Dynamics
Formal Solution of the Steady-State Equations
Dynamics of a Network of Greedy Broadcasting Stations
A FAIR LOAD MODEL
ABOUT THE WAITING TIME DISTRIBUTION IN THE GREEDY MODEL
PARTIAL CONCLUSION
Full Text
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