2013
DOI: 10.1111/mice.12057
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Network Model for Rural Roadway Tolling with Pavement Deterioration and Repair

Abstract: The objective of roadway tolling in rural areas is often tied to revenue generation for roadway maintenance. Thus, rural pricing models should directly incorporate a pavement deterioration and maintenance model. However, the interactions between these models are not simple, because tolls cause traffic diversion, which in turn affects deterioration rates and forecasted revenue. This article describes a rural pricing model which calculates diversion endogenously with a network assignment model. This model captur… Show more

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Cited by 15 publications
(10 citation statements)
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References 37 publications
(34 reference statements)
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“…The risk matrix assigns a risk factor to each roadway segment that affects the pavement condition. Saha et al (2014) studied rural pricing model incorporating pavement deterioration and maintenance in Wyoming. In this study, optimum tolling has been identified to generate sufficient revenue for maintaining rural roadways.…”
Section: Pavement Management Modelmentioning
confidence: 99%
“…The risk matrix assigns a risk factor to each roadway segment that affects the pavement condition. Saha et al (2014) studied rural pricing model incorporating pavement deterioration and maintenance in Wyoming. In this study, optimum tolling has been identified to generate sufficient revenue for maintaining rural roadways.…”
Section: Pavement Management Modelmentioning
confidence: 99%
“…The studies with elastic demand are dominantly occupied by research projects solving the traffic assignment problem for transit and car (Jiang and Xie, ) with decision variables including lane allocation (Wu et al., ), turning restrictions (Long et al., ), making some streets one‐way (Miandoabchi and Farahani, ), new street construction (Poorzahedy and Turnquist, ), street capacity expansion (Leblanc, ), and pricing (Saha et al., ; Chen et al., ). TRNDP studies have used headway (Hu et al., ), frequency (Russo, 1998), route (Spasovic et al., ; Szeto and Jiang, ; Schmid, ), stops (Yo and Yang, ), and links (Laporte et al., ) as the main decision variables to solve the problem.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The next step is to calculate the Origin-Destination (OD) matrix to determine trip distribution. Trip distribution can be analyzed through the development of such a matrix (Saha, Liu, Melson, & Boyles, 2014). It is basically a "trip table" that displays the number of trips going from each origin to each destination.…”
Section: Bus Routing Modelmentioning
confidence: 99%