2019
DOI: 10.1002/asjc.2235
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Centralized and decentralized distributed control of longitudinal vehicular platoons with non‐uniform communication topology

Abstract: In this paper, the distributed control of a longitudinal platoon of vehicles with non‐uniform communication topology is studied. In the case of non‐uniform communication topology, some eigenvalues of the network's matrix may be complex which complicates the stability analysis of the platoon. Most previous studies on vehicular platooning focus mainly on uniform topologies such as uni‐directional, bi‐directional, and multi predecessors following. Since all eigenvalues of these topologies are real, the stability … Show more

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Cited by 29 publications
(24 citation statements)
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“…In the existing studies on vehicle platoon control, the exact linearization is utilized to derive an exact linear model for the upper level longitudinal dynamics of a vehicle. To describe the upper level longitudinal dynamics, some researchers employed second-order differential models [3], [15], [16], while others adopted third-order differential models [5], [26], [27]. In this paper, a second-order differential model will be applied to describe the upper level longitudinal dynamics of vehicles in the platoon.…”
Section: A Longitudinal Dynamics Model Of Vehicle Platoonmentioning
confidence: 99%
“…In the existing studies on vehicle platoon control, the exact linearization is utilized to derive an exact linear model for the upper level longitudinal dynamics of a vehicle. To describe the upper level longitudinal dynamics, some researchers employed second-order differential models [3], [15], [16], while others adopted third-order differential models [5], [26], [27]. In this paper, a second-order differential model will be applied to describe the upper level longitudinal dynamics of vehicles in the platoon.…”
Section: A Longitudinal Dynamics Model Of Vehicle Platoonmentioning
confidence: 99%
“…A platoon with linear time-invariant dynamics is internally stable if and only if all real part of eigenvalues of the closed-loop system matrix is located in the left half plane of the complex system. On the other hand, string stability deals with how the error is propagated through the vehicle string due to disturbances or the reference trajectory (Chehardoli et al, 2019; Feng et al, 2019).…”
Section: Introductionmentioning
confidence: 99%
“…Besides, CTG policy may result in large spacing, hence, decreasing traffic throughput [4,5]. To fill this gap, some researchers proposed several time-variant desire time gap policies adapting to the real-time traffic environment [6][7][8]. In addition, some researchers integrated macroscopic traffic flow parameters, such as jam density and free-flow speed, into the desired time gap function [9][10][11].…”
Section: Introductionmentioning
confidence: 99%