2019
DOI: 10.1109/lwc.2018.2865926
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Temporal Correlation of Interference in Vehicular Networks With Shifted-Exponential Time Headways

Abstract: We consider a one-dimensional vehicular network where the time headway (time difference between successive vehicles as they pass a point on the roadway) follows the shiftedexponential distribution. We show that neglecting the impact of shift in the deployment model, which degenerates the distribution of vehicles to a Poisson Point Process, overestimates the temporal correlation of interference at the origin. The estimation error becomes large at high traffic conditions and small time-lags.

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Cited by 6 publications
(7 citation statements)
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“…In addition, it would be interesting to study the joint distribution of the SIR over multiple slots, which is related to the design of retransmission schemes for VANETs. Some preliminary analysis about the temporal statistics of interference under the hardcore point process can already be found in [35]. For the middle lane we assume PPP beyond r 0 for the models M1 and M2 with λm ≈ 0.0186 m −1 .…”
Section: Discussionmentioning
confidence: 99%
“…In addition, it would be interesting to study the joint distribution of the SIR over multiple slots, which is related to the design of retransmission schemes for VANETs. Some preliminary analysis about the temporal statistics of interference under the hardcore point process can already be found in [35]. For the middle lane we assume PPP beyond r 0 for the models M1 and M2 with λm ≈ 0.0186 m −1 .…”
Section: Discussionmentioning
confidence: 99%
“…To be more precise, we have at the beginning of an iteration access to the partial scheduleX constructed so far. The intragroup interference that VUE i ∈ T (c,g) (57) whereP k,f ,t is the transmit power of VUE k if scheduled in RB (f , t). Ignoring pathloss and assuming that each blocking vehicle introduce an additional gain β < 1, we note that H k,i = β |k−i|−1 .…”
Section: Algorithm 2 Cdsmentioning
confidence: 99%
“…The distance d between any two adjacent VUEs is modeled as a shifted exponential distributed random variable, with minimum distance d min and average distance d avg [51], [57]- [59]. That is, in each trial of the simulation, we drop VUEs in a convoy with random adjacent vehicular distances d, whose probability density function is given as, We assume that each VUE wants to broadcast its message within T timeslots to the nearest N Rx VUEs, i.e., R i is the closest N Rx VUEs to VUE i.…”
Section: Performance Evaluation a Scenario And Parametersmentioning
confidence: 99%
“…For the simulation purpose, we consider a platooning scenario, where N VUEs are distributed on a convoy, as used in the realtime vehicular channel measurements done in [33]. The distance between any two adjacent VUEs, d, follows a shifted exponential distribution, with the minimum distance d min and the average distance d avg [34]- [37]. That is, the probability density function of d is given as,…”
Section: A Scenario and Parametersmentioning
confidence: 99%