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Feasibility of Linear Programming Model Employing Discrete Aumann-Shapley Values in Highway Cost Allocation

机译:在公路成本分配中采用离散Aumann-Shapley价值的线性规划模型的可行性

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The objective of Highway Cost Allocation (HCA) is to divide a highway cost among all vehicle classes based on their requirement for pavement thickness, measured in terms of number of 18,0001b Equivalent Single Axle Load (ESAL) applications and roadway capacity (lanes). Considering vehicle classes as players and groups of vehicle classes as a coalition, the cost of the grand coalition (including all players) is allocated using a linear programming (LP) model with constraints defining a region of feasible allocations. The optimal allocation will satisfy properties of completeness, marginality and rationality. The purpose of this paper is to study the feasibility aspect of a new LP based HCA methodology that was designed to integrate traffic capacity and pavement thickness requirements by using concept of discrete Aumann-Shapley (A-S) values. This new method suggested formulation of the Right-Hand Sides (RHS) of the LP model by combining discrete A-S values of cost per ESAL and cost per Lane with associated ESALs and traffic lane requirements of vehicle classes in respective coalitions. Results of the study in this paper are indicative of the fact that the approach of using discrete A-S values for structuring RHS in an LP model could lead to infeasibility.
机译:公路成本分配(HCA)的目的是分基于其对路面厚度要求,在18,0001b等效单轴载(ESAL)的数目来衡量所有车辆类之间公路费用的应用程序和道路容量(泳道) 。考虑到作为联盟的车辆课程作为播放器和群体,大联盟(包括所有玩家)的成本是使用线性编程(LP)模型分配的,其中限制定义了可行分配区域。最佳分配将满足完整性,边缘性和合理性的性质。本文的目的是研究新的LP的HCA方法的可行性方面,该方法旨在通过使用离散Aumann-Shvpley(A-S)值的概念来整合交通容量和路面厚度要求。这种新方法通过将离散的A-S的成本与每个车道的成本与各个联盟中的车辆类的相关ESAls和交通通道要求组合,通过将离散的A-S值组合和每条车道的成本相结合,提出了LP模型的右侧侧面(RHS)。本文的研究结果表明,在LP模型中使用离散A-S值的方法,可以导致利用用于在LP模型中的RHS的rHS的方法可能导致可行性。

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