Journal of Automotive Safety and Energy ›› 2022, Vol. 13 ›› Issue (4): 676-685.DOI: 10.3969/j.issn.1674-8484.2022.04.009
• Intelligent Driving and Intelligent Transportation • Previous Articles Next Articles
YANG Jinsong1(
), ZHAO Dezong1,3,*(
), JIANG Jingjing2, LAN Jianglin1, LI Liang3
Received:2021-07-19
Revised:2022-07-27
Online:2022-12-31
Published:2023-01-01
Contact:
ZHAO Dezong
E-mail:2618741y@student.gla.ac.uk;dezong.zhao@glasgow.ac.uk
Supported by:CLC Number:
YANG Jinsong, ZHAO Dezong, JIANG Jingjing, LAN Jianglin, LI Liang. Two-stage eco-driving control strategy for heterogeneous connected and automated vehicle platoons[J]. Journal of Automotive Safety and Energy, 2022, 13(4): 676-685.
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| Step 1: Initialisation 1 k∈{0, 1,…, N-1}, initialise iteration number. 2 xA←[vA, tA]T, generate the vehicle dynamic models (discrete distance-based) Eq. (1) for DP. 3 mf, establish vehicle powertrain models Eq. (4) in DP. 4 Inset each vehicle fuel efficiency map in DP. Step 2: Traffic data fusion 5 vmavg, obtain the future road segments average speed using the ITS. Step 3: Speed optimisation 6 x0A = [vA(0), tA(0)]T, set the initialise state (velocity and position) of the platoon. 7 $\boldsymbol{S}$←{Tω,imin, Tω,imax, amin, amax, vmin, vmax}, set the constraints (Eq. (7)) of the DP. 8 vref←DP(xA, mf, vmavg, x0A), obtain the solution of the minimum cost function (Eq. (6)) using DP and output the reference speed. |
| Step 1: Initialisation 1 k∈{0, 1,…, N-1}, initialise iteration number. 2 xA←[vA, tA]T, generate the vehicle dynamic models (discrete distance-based) Eq. (1) for DP. 3 mf, establish vehicle powertrain models Eq. (4) in DP. 4 Inset each vehicle fuel efficiency map in DP. Step 2: Traffic data fusion 5 vmavg, obtain the future road segments average speed using the ITS. Step 3: Speed optimisation 6 x0A = [vA(0), tA(0)]T, set the initialise state (velocity and position) of the platoon. 7 $\boldsymbol{S}$←{Tω,imin, Tω,imax, amin, amax, vmin, vmax}, set the constraints (Eq. (7)) of the DP. 8 vref←DP(xA, mf, vmavg, x0A), obtain the solution of the minimum cost function (Eq. (6)) using DP and output the reference speed. |
| Step 1: Initialisation 1 k = 0, initialise iteration number. 2 xi←[vi, ti]T, generate the vehicle dynamic models (point-mass model) Eq. (3) for online controller. 3 x0i = [vi(0), ti(0)]T, set the initialise state (velocity and position) of each vehicle. Step 2: Leading vehicle decision 4 Obtain the phantom vehicle state using Eq. (8) and longitudinal position of the first CAV. 5 vled←[vpha, vpre], decide the leading vehicle depended on Eq. (9) and (10). Step 3: Local adaptation 6 $\boldsymbol{S}$←[an(k)≤apreOVM(k), set the constraints (Eq. (13) and (14)) of the local adaptation. 7 Obtain the control input of CAVs i∈{0, 1,…, n-1} and CAV i∈{n} using BDLF (Eq. (11) and (12)). Step 4: Termination condition 8 If k ≥ N, k is equal or larger than the maximum iteration, stop the algorithm. Otherwise, k < N return to Step 2. |
| Step 1: Initialisation 1 k = 0, initialise iteration number. 2 xi←[vi, ti]T, generate the vehicle dynamic models (point-mass model) Eq. (3) for online controller. 3 x0i = [vi(0), ti(0)]T, set the initialise state (velocity and position) of each vehicle. Step 2: Leading vehicle decision 4 Obtain the phantom vehicle state using Eq. (8) and longitudinal position of the first CAV. 5 vled←[vpha, vpre], decide the leading vehicle depended on Eq. (9) and (10). Step 3: Local adaptation 6 $\boldsymbol{S}$←[an(k)≤apreOVM(k), set the constraints (Eq. (13) and (14)) of the local adaptation. 7 Obtain the control input of CAVs i∈{0, 1,…, n-1} and CAV i∈{n} using BDLF (Eq. (11) and (12)). Step 4: Termination condition 8 If k ≥ N, k is equal or larger than the maximum iteration, stop the algorithm. Otherwise, k < N return to Step 2. |
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