2014
DOI: 10.1155/2014/321934
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Freeway Traffic Density and On-Ramp Queue Control via ILC Approach

Abstract: A new queue length information fused iterative learning control approach (QLIF-ILC) is presented for freeway traffic ramp metering to achieve a better performance by utilizing the error information of the on-ramp queue length. The QLIF-ILC consists of two parts, where the iterative feedforward part updates the control input signal by learning from the past control data in previous trials, and the current feedback part utilizes the tracking error of the current learning iteration to stabilize the controlled pla… Show more

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Cited by 9 publications
(8 citation statements)
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“…Since E k (t) is bounded for any iteration k, the two universal barrier functions as in (11) and (12) are bounded, hence (13) and (14) will always be met during operation. Furthermore, from the design of Ω zL, k , Ω zH, k , and k , in (15), (17), and (16), respectively, we see that, over t ∈ [T 1 , T], + (a 3 − a 1 )e −a 2 k < z e, k < 2 + ′ + e −a 2 k a 3 + e −a 5 k a 4 , which gives a prescribed performance range of the tracking error z e, k over the iteration domain.…”
Section: Satisfaction Of the Constraint Requirementsmentioning
confidence: 99%
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“…Since E k (t) is bounded for any iteration k, the two universal barrier functions as in (11) and (12) are bounded, hence (13) and (14) will always be met during operation. Furthermore, from the design of Ω zL, k , Ω zH, k , and k , in (15), (17), and (16), respectively, we see that, over t ∈ [T 1 , T], + (a 3 − a 1 )e −a 2 k < z e, k < 2 + ′ + e −a 2 k a 3 + e −a 5 k a 4 , which gives a prescribed performance range of the tracking error z e, k over the iteration domain.…”
Section: Satisfaction Of the Constraint Requirementsmentioning
confidence: 99%
“…12 It has been widely used in industrial applications like robotic systems, motion control, hard disk drives, chemical plants, traffic control, high-speed trains, to name just a few. [13][14][15][16][17][18][19] In ILC problems, there exists an infinite iteration domain and a time domain in each iteration that is fixed and finite. ILC controllers can take advantage of the repetitiveness in the system dynamics and/or tasks, so that to improve the tracking performance asymptotically or exponentially over the iteration domain.…”
Section: Introductionmentioning
confidence: 99%
“…Extended algorithms of ALINEA such as downstream-measurement-based adaptive ALINEA (AD-ALINEA), upstream-measurement-based adaptive ALINEA (AU-ALINEA) [12], and proportional-integral extension of ALINEA (PI-ALINEA) [13] have recently been proposed. In addition, intelligent control algorithms such as iterative learning control [14][15][16], fuzzy logic control (FLC), neural network control [17], and a reinforcement learning control algorithm [18] are used in local ramp metering. Coordinated ramp metering strategies such as METALINE, FLOW, the Zone algorithm, Helper, and SWARM aim at improving the network-wide traffic efficiency of freeways by making full use of all on-ramps.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Wang and Papageorgiou suggested PI-ALINEA which is a Proportional-Integral extension of ALINEA [5]. In addition, the iterative learning control (ILC) based ramp metering methods have been proposed to keep mainline density at a desired level [6][7][8][9]. Hou et al [6] exploited the pure ILC-based ramp metering approach.…”
Section: Introductionmentioning
confidence: 99%
“…In [8], the modified ILC add-on to ALINEA has been analysed. Chi et al [9] presented a new queue length information fusion based iterative learning control approach for freeway traffic ramp metering. In addition, some advanced control strategies such as fuzzy logic control and neural networks control [10] were developed in local ramp metering.…”
Section: Introductionmentioning
confidence: 99%