2018
DOI: 10.1049/iet-net.2017.0232
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Reliable and enhanced cooperative cross‐layer medium access control scheme for vehicular communication

Abstract: In an unreliable cluster-based, broadcast vehicular network setting, we investigate the transmission reliability and throughput performance of random network coding (RNC) as a function of the percentage of packet generation rate and transmit power to noise ratio. In the paper, a novel scheme called reliable and efficient cooperative cross-layer MAC (RECMAC) is proposed. The proposed scheme consists of a source vehicle broadcasting packets to a set of receivers (i.e. one-to-many) over independent broadcast eras… Show more

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Cited by 7 publications
(11 citation statements)
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“…The average life span of CRV-SUs' cluster formation [1] is the total duration when all the ℝ CRV-SUs in a particular cluster (usually presumed to be exponentially distributed) maintain membership of the same CC [19]. Therefore, the CRV-SUs' cluster formation mobility can be modeled using a transition rate (i.e., speed) matrix Ɱ and given by Equation (1 (1) where = | | denotes the number of locations in a service area, | | represents the cardinality of set , and the element ɱ( , ′ ) represents the rate at which the CRV-SUs' cluster formation changes from ℒ to ℒ ′ location.…”
Section: Vehicular Cluster Mobility Modelmentioning
confidence: 99%
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“…The average life span of CRV-SUs' cluster formation [1] is the total duration when all the ℝ CRV-SUs in a particular cluster (usually presumed to be exponentially distributed) maintain membership of the same CC [19]. Therefore, the CRV-SUs' cluster formation mobility can be modeled using a transition rate (i.e., speed) matrix Ɱ and given by Equation (1 (1) where = | | denotes the number of locations in a service area, | | represents the cardinality of set , and the element ɱ( , ′ ) represents the rate at which the CRV-SUs' cluster formation changes from ℒ to ℒ ′ location.…”
Section: Vehicular Cluster Mobility Modelmentioning
confidence: 99%
“…In a shared channel, the activity of the PUs is modeled through a two-state Markov chain (see Equation (2)), such as the ON-OFF model, which corresponds to the busy and idle states, respectively. Consequently, a transition probability matrix is used to model the state transition of shared channel , as expressed below: ̃= [̃( 0, 0)̃(0, 1) (1, 0)̃ (1,1) ] ← idle ← busy (2) where 0 and 1 represent the idle and busy states, respectively. Therefore, the probability of the shared wireless channel m being in an idle state can be obtained from the expression = 1 −̃(1, 1) ((̃(0, 1) −̃(1, 1) + 1)) ⁄ .…”
Section: Activity Of Pusmentioning
confidence: 99%
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