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Connectivity-Based Accessibility for Public Bicycle Sharing Systems

机译:公共自行车共享系统基于连接的可访问性

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摘要

An increasing number of cities are implementing bicycle sharing systems to reduce traffic congestion. Determining the locations of bicycle stations is one of the fundamental challenges in planning of such systems. This paper provides a novel solution on it. The min-plus algebra is introduced to model transport systems for accessibility analysis. A unified model in the sense of the min-plus algebra for an integrated system with both buses and bicycles is presented to dynamically describe the state transitions of passengers in the system. A new accessibility is proposed with regards to a general index ω such as the geographical distance and the travel time. A necessary and sufficient condition on the accessibility is then provided. The minimization of bicycle stations under the accessibility is formulated to be a 0-1 integer programming problem. The case studies on two cities, Ningbo and Hangzhou, were performed, which show that compared with the current layouts of urban transportation networks, the proposed public bicycle sharing systems have remarkable advantages in topological characteristics and robustness against failures.
机译:越来越多的城市正在实施自行车共享系统以减少交通拥堵。确定自行车站的位置是规划此类系统的基本挑战之一。本文提供了一种新颖的解决方案。最小+代数被引入到交通系统模型中,以进行可及性分析。提出了一个最小和代数意义上的统一模型,用于同时具有公交车和自行车的集成系统,以动态描述系统中乘客的状态转换。关于诸如地理距离和旅行时间的一般索引ω,提出了一种新的可访问性。然后提供了有关可访问性的必要和充分条件。将可访问性下自行车站点的最小化公式化为0-1整数编程问题。对宁波和杭州这两个城市进行了案例研究,结果表明,与当前的城市交通网络布局相比,拟议的公共自行车共享系统在拓扑特性和抗故障能力方面具有明显优势。

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