整数编程极值(IPEV)模型:休闲旅行需求估算的应用

IF 5.8 1区 工程技术 Q1 ECONOMICS Transportation Research Part B-Methodological Pub Date : 2024-07-04 DOI:10.1016/j.trb.2024.103018
Koichi Kuriyama , Yasushi Shoji , Takahiro Tsuge
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引用次数: 0

摘要

我们建立了一个整数编程极值(IPEV)模型,该模型考虑了行程数据的整数属性,并具有与多重离散-连续极值选择(MDCEV)模型相同的优点。所提出的模型符合效用理论,并提供了一个单一的结构框架,可在消费整数值的约束下同时模拟替代品选择和数量决策。我们证明了所提出的模型具有闭式概率表达式。最后,我们将提出的模型应用于日本国家公园的娱乐需求。实证结果表明,与之前的模型相比,所提出的模型能更好地拟合数据,而且忽略需求的整数属性可能会导致低估福利损失。
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The integer programing extreme value (IPEV) model: An application for estimation of the leisure trip demand

We developed an integer programing extreme value (IPEV) model that accounts the integer property of trip data and has the same advantages as the multiple discrete–continuous extreme value choice (MDCEV) model. The proposed model is consistent with utility theory and provides a single structural framework for simultaneously modeling the choice of alternatives and quantity decisions with the constraint of the integer value of consumption. We demonstrate that the proposed model has a closed-form probability expression. Finally, we apply the proposed model to the recreation demand for national parks in Japan. The empirical results suggest that the proposed model provides a better fit for the data than the previous model and that ignoring the integer property of demand might cause an underestimation of the welfare loss.

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来源期刊
Transportation Research Part B-Methodological
Transportation Research Part B-Methodological 工程技术-工程:土木
CiteScore
12.40
自引率
8.80%
发文量
143
审稿时长
14.1 weeks
期刊介绍: Transportation Research: Part B publishes papers on all methodological aspects of the subject, particularly those that require mathematical analysis. The general theme of the journal is the development and solution of problems that are adequately motivated to deal with important aspects of the design and/or analysis of transportation systems. Areas covered include: traffic flow; design and analysis of transportation networks; control and scheduling; optimization; queuing theory; logistics; supply chains; development and application of statistical, econometric and mathematical models to address transportation problems; cost models; pricing and/or investment; traveler or shipper behavior; cost-benefit methodologies.
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