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On the bus priority dilemma: A Petri Net model with resource sharing and inhibitor arc

机译:在公交车优先困境中:具有资源共享和抑制弧的Petri网模型

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In this paper, we introduce a mathematical approach for modeling the bus priority system. The main objective is to highlight the problem of the bus priority dilemma. The mathematical approach is based on Petri Nets with inhibitor arc. Based on dioid algebra, we add a new constraint that models the resource sharing problem with a priority user. The system behavior is described by equations -linear equations. As a result, the proposed approach provides us with interesting performance evaluation, such as real-time counts of cars and buses which correspond to best priority-configurations. An example is worked out to highlight the bus priority dilemma. This example allows obtaining of interesting observations about the relevance of bus priority in a congested traffic network.
机译:在本文中,我们介绍了一种用于对总线优先级系统进行建模的数学方法。主要目的是强调公共汽车优先困境的问题。数学方法基于带抑制弧的Petri网。基于Dioid代数,我们添加了一个新的约束,该约束对与优先级用户的资源共享问题进行建模。系统行为由方程-线性方程描述。结果,所提出的方法为我们提供了有趣的性能评估,例如与最佳优先级配置相对应的汽车和公共汽车的实时计数。举例说明了总线优先级的困境。该示例允许获得有关拥塞交通网络中公交优先级相关性的有趣观察结果。

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