战略交通管理决策支持方法的数值实验。在:城市和区域交通建模。纪念大卫·博伊斯的随笔

T. Larsson, J. Lundgren, M. Patriksson, C. Rydergren
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引用次数: 0

摘要

策略性交通管理的一个重要方面是确定交通系统需要作出的修改,以改善其长期功能。交通网络的功能通常用交通流及其功能来表示。交通管理过程通常基于重复的场景分析。本章的作者使用数值示例展示了如何将所提出的流量管理程序应用于中小型网络场景。作者强调了计算的顺序,并说明了该方法的灵活性和缺点。实例表明,该方法可以在合理的计算时间内找到管理问题的近似解。作者在美国南达科他州苏福尔斯和瑞典林雪平的网络中使用了管理场景。通过对两阶段法和直接搜索法的比较,作者得出结论,对于两阶段法在没有指导的情况下无法找到解的情况,直接搜索法在找到可行解方面具有优势。然而,两阶段过程的优点是可以更快地为流量管理问题提供一个粗略的解决方案。本章摘自一本文集,这本文集是为了纪念大卫·博伊斯在交通建模和区域科学领域的贡献而出版的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
NUMERICAL EXPERIMENTS WITH A DECISION SUPPORT METHODOLOGY FOR STRATEGIC TRAFFIC MANAGEMENT. IN: URBAN AND REGIONAL TRANSPORTATION MODELING. ESSAYS IN HONOR OF DAVID BOYCE
One of the essential aspects of strategic traffic management is to determine the modifications which need to be made in the traffic system in order to improve its long-term functionality. The functionality of a traffic network is typically expressed in terms of traffic flows and functions thereof. The traffic management process is often based on repeated scenario analyses. Using numerical examples, the authors of this chapter show how a proposed traffic management procedure can be applied to small- and medium-scale network scenarios. The authors highlight the order of the computations and illustrate the flexibility and shortcomings of the methodology. Examples show that the procedure can be guided such that approximate solutions to the management problem can be found in a reasonable computational time. The authors use management scenarios in the networks of Sioux Falls, South Dakota (United States), and Linkoping, Sweden. In a comparison between the two-stage procedure and the direct search procedure, the authors conclude that the direct search procedure has an advantage in finding feasible solutions for cases where the two-stage procedure, without guidance, does not find a solution. However, the two-stage procedure has the advantage that is can provide a rough solution to the traffic management problem much more quickly. This chapter is from a book of essays published in honor of David Boyce for his contributions to the fields of transportation modeling and regional science.
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