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Bicycle lane priority: Promoting bicycle as a green mode even in congested urban area

机译:自行车道优先:即使在拥挤的市区,也将自行车推广为绿色模式

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The main obstacles to boosting the bicycle as a mode of transport are safety concerns due to interactions with motorized traffic. One option is to separate cyclists from motorists through exclusive bicycle priority lanes. This practice is easily implemented in uncongested traffic. Enforcing bicycle lanes on congested roads may degenerate the network, making the idea very hard to sell both to the public and the traffic authorities. Inspired by Braess Paradox, we take an unorthodox approach to seeking latent misutilized capacity in the congested networks to be dedicated to exclusive bicycle lanes. The aim of this study is to tailor an efficient and practical method to large size urban networks. Hence, this paper appeals to policy makers in their quest to scientifically convince stakeholder that bicycle is not a secondary mode, rather, it can be greatly accommodated along with other modes even in the heart of the congested cities. In conjunction with the bicycle lane priority, other policy measures such as shared bicycle scheme, electric-bike, integration of public transport and bicycle are also discussed in this article. As for the mathematical methodology, we articulated it as a discrete bilevel mathematical programing. In order to handle the real networks, we developed a phased methodology based on Branch-and-Bound (as a solution algorithm), structured in a less intensive RAM manner. The methodology was tested on real size network of city of Winnipeg, Canada, for which the total of 30 road segments - equivalent to 2.77 km bicycle lanes - in the CBD were found. (C) 2016 Elsevier Ltd. All rights reserved.
机译:由于与机动交通的相互作用,安全问题成为阻碍自行车成为一种交通工具的主要障碍。一种选择是通过专用的自行车优先车道将骑车人与驾驶人分开。这种做法很容易在不拥塞的流量中实施。在拥挤的道路上加紧自行车道可能会使网络退化,这使该构想很难卖给公众和交通当局。受Braess Paradox的启发,我们采用一种非传统的方法来寻找拥塞网络中潜在的未充分利用的容量,以专门用于专用自行车道。这项研究的目的是针对大型城市网络量身定制一种高效实用的方法。因此,本文呼吁决策者科学地使利益相关者相信自行车不是第二种模式,甚至可以在拥挤的城市中心与其他模式一起容纳自行车。结合自行车道优先权,本文还讨论了其他政策措施,例如共享自行车计划,电动自行车,公共交通和自行车的整合。至于数学方法论,我们将其表达为离散的双层数学程序。为了处理实际的网络,我们开发了一种基于“分支限界”的分阶段方法(作为解决方案算法),以较低强度的RAM方式构造。该方法在加拿大温尼伯市的实际规模网络上进行了测试,结果发现在CBD中共有30条路段,相当于2.77公里的自行车道。 (C)2016 Elsevier Ltd.保留所有权利。

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