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Throughput-Delay Trade-off in Wireless Networks (2006)
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| Venue: | IEEE TRANS. ON INFORM. TH |
| Citations: | 238 - 12 self |
BibTeX
@ARTICLE{Gamal06throughput-delaytrade-off,
author = {Abbas El Gamal and James Mammen and Balaji Prabhakar and Devavrat Shah},
title = { Throughput-Delay Trade-off in Wireless Networks },
journal = {IEEE TRANS. ON INFORM. TH},
year = {2006}
}
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Abstract
...network model for studying the way throughput scales in a wireless network when the nodes are fixed, and showed that the throughput per source-destination pair is... Grossglauser and Tse (2001) showed that when nodes are mobile it is possible to have a constant or throughput scaling per source-destination pair. The focus of this paper is on characterizing the delay and determining the throughput-delay trade-off in such fixed and mobile ad hoc networks. For the Gupta-Kumar fixed network model, we show that the optimal throughput-delay trade-off is given by, where and are the throughput and delay respectively. For the Grossglauser-Tse mobile network model, we show that the delay scales as, where,.# is the velocity of the mobile nodes. We then describe a scheme that achieves the optimal order of delay for any given throughput. The scheme varies (i) the number of hops, (ii) the transmission range and (iii) the degree of node mobility to achieve the optimal throughput-delay trade-off. The scheme produces a range of models that capture the Gupta-Kumar model at one extreme and the Grossglauser-Tse model at the other. In the course of our work, we recover previous results of Gupta and Kumar, and Grossglauser and Tse using simpler techniques, which might be of a separate interest.
Keyphrases
optimal throughput-delay trade-off fluid model wireless network part source-destination pair network model previous result way throughput scale mobile ad hoc network wireless network simpler technique mobile node optimal order gupta-kumar model scheme varies stochastic process gupta-kumar fixed network model transmission range throughput-delay trade-off grossglauser-tse model information theory separate interest node mobility grossglauser-tse mobile network model
