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- W2034247275 abstract "In this paper, we explore the throughput–delay tradeoff in a mobile ad hoc network (MANET) operating under the practical reference point group mobility model and also a general setting of node moving speed. In particular, we consider a MANET with unit area and $n$ nodes being divided evenly into $Theta(n^{alpha})$ groups, $alphain[0,1] $ , where the center of each group moves according to a random direction model with speed of no more than $upsilonin[0,1] $ . We determine the regions of per-node throughput and average delay and their tradeoffs that can be achieved (in order sense) in such a network. For the regime of $upsilon=0$ , we first prove that the per-node throughput capacity is $Theta(n^{-alpha/2} ) $ and then develop a routing scheme to achieve this capacity, resulting in an average delay of $Theta(max{n^{1/2},n^{1-alpha}})$ for any $alphain[0,1]$ . Regarding the regime of $upsilon>0$ , we prove that the per-node throughput capacity can be improved to $Theta(1) $ , which is achievable by adopting a new routing scheme with an average delay of $Theta(max{n^{1-alpha},n^{alpha/2}/upsilon})$ for $upsilon=o(1)$ and $Theta(n)$ for $upsilon=Theta(1) $ . The results in this paper help us to have a deep understanding on the fundamental performance scaling laws and also enable an efficient throughput–delay tradeoff to be achieved in MANETs with correlated mobility." @default.
- W2034247275 created "2016-06-24" @default.
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- W2034247275 date "2015-03-01" @default.
- W2034247275 modified "2023-10-17" @default.
- W2034247275 title "Throughput and Delay Tradeoffs for Mobile Ad Hoc Networks With Reference Point Group Mobility" @default.
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- W2034247275 doi "https://doi.org/10.1109/twc.2014.2365553" @default.
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