2019
DOI: 10.3390/su11092488
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Incorporating Dynamic Traffic Distribution into Pavement Maintenance Optimization Model

Abstract: An optimal pavement maintenance strategy can keep the pavement performance at a high level under budget constraint. However, the impact of changes in traffic distribution caused by maintenance actions on user costs is rarely investigated in existing approaches. This research aims to solve the optimization of pavement maintenance strategy using a multi-stage dynamic programming model combined with the stochastic user equilibrium model, which can simulate the dynamic traffic distribution in the life cycle. To de… Show more

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Cited by 17 publications
(9 citation statements)
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“…Hence, the evacuation traffic equilibrium is formulated as kKsghksg=Qsg, sV1, gV3 kKsgsV1gV3hksg·δijsg,k=qij,i, jV1V2V3 where Equation (12) is the evacuation traffic conservation which indicates the evacuation demands from origin s to destination g is the sum of evacuation traffic flows on all routes connecting origin s to destination g [36]. Equation (13) indicates that the evacuation traffic flow on every single link is the sum of evacuation traffic flows on all routes on which the link lies [37].…”
Section: Methodsmentioning
confidence: 99%
“…Hence, the evacuation traffic equilibrium is formulated as kKsghksg=Qsg, sV1, gV3 kKsgsV1gV3hksg·δijsg,k=qij,i, jV1V2V3 where Equation (12) is the evacuation traffic conservation which indicates the evacuation demands from origin s to destination g is the sum of evacuation traffic flows on all routes connecting origin s to destination g [36]. Equation (13) indicates that the evacuation traffic flow on every single link is the sum of evacuation traffic flows on all routes on which the link lies [37].…”
Section: Methodsmentioning
confidence: 99%
“…For example, Bocchini and Frangopol define bridge network resilience as the integral in time of the network functionality and present a linear programming model with two conflicting objectives, i.e., maximum resilience and minimum maintenance cost to generate an optimal bridge maintenance schedule [15]. In general, two approaches exist to solve the single-stage maintenance problem: the top-down approach and the bottom-up approach [16,17]. The top-down approach assumes that all the facilities in the transportation network have homogeneous features, e.g., traffic patterns, properties of performance deterioration [18], while the bottom-up approach assumes that the facilities have different characteristics, which can capture facility-specific features [19,20].…”
Section: Literature Reviewmentioning
confidence: 99%
“…We define e as a vector of ones so that the discrete variable x ist (∀i ∈ I, ∀s ∈ S, ∀t ∈ T) is equivalent to x T (e − x) = 0 when 0 ≤ x ≤ 1 [33]. Hence, Equation 7is equivalent to Equations (16) and (17).…”
Section: Single-level Modelmentioning
confidence: 99%
“…The emergence of these distresses can affect the aesthetics of the road surface, reduce the driving experience, shorten the service life, and in severe cases, induce traffic safety accidents, causing serious economic and property losses and casualties. Therefore, timely detection of road surface distresses is of great significance in maintaining road safety and ensuring smooth traffic 2 . Currently, the main materials used for road surface paving are ordinary concrete and asphalt concrete.…”
Section: Introductionmentioning
confidence: 99%