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A resource allocation problem to estimate network fundamental diagram in heterogeneous networks: Optimal locating of fixed measurement points and sampling of probe trajectories

机译:估计异构网络中网络基本图的资源分配问题:固定测量点的最佳定位和探测轨迹的采样

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Network Fundamental Diagram (NFD) or Macroscopic Fundamental Diagram (MFD) represents dynamics of traffic flow at the network level. It is used to design various network-wide traffic control and pricing strategies to improve mobility and mitigate congestion. NFD is well defined when congestion distribution in the network is homogenous. However, in real world networks traffic is often heterogeneously distributed and initiated from an asymmetric and time-varying origin-destination (OD) demand matrix. In this paper, we formulate a resource allocation problem to find the optimal location of fixed measurement points and optimal sampling of probe trajectories to estimate NFD accounting for limited resources for data collection, network traffic heterogeneity and asymmetry in OD demand in a real-world network. Data from probe trajectories are used to estimate space-mean speed while data from fixed detectors are used to estimate traffic flow. Thus, the proposed model does not require an aggregate penetration rate of probe vehicles to be known a priori, which is one of the main contributions of this study. The proposed model is a mixed integer problem with non-linear constraints known to be NP-hard. A heuristic solution algorithm (Simulated Annealing) is implemented to solve the problem. Using a calibrated simulation-based dynamic traffic assignment model of Chicago downtown network, we present successful application of the proposed model and solution algorithm to estimate NFD. The results demonstrate sensitivity of the NFD estimation accuracy to the available budget, namely number of fixed measurement points and probe trajectories. We show that for a fixed proportion of OD trajectories, the increase in the proportion of fixed detection points increases the accuracy of NFD estimation as expected. However, when the proportion of fixed detection points is set to be constant, the increase in the proportion of OD trajectories does not necessarily improve the estimated NFD. Results hold true when varying demand is used to emulate variation in day-to-day traffic patterns. The robustness of the proposed methodology to the initial solution and trajectory availability for each OD pair is demonstrated in the numerical results section. We also found that a uniform distribution of selected links and ODs for NFD estimation across the network may not necessarily result in an optimal solution. Instead, distribution of links and OD pairs should follow the same distribution of links and OD pairs in the network.
机译:网络基本图(NFD)或宏观基本图(MFD)表示网络级别流量的动态。它用于设计各种网络范围的流量控制和定价策略,以提高移动性并缓解拥塞。当网络中的拥塞分布均匀时,NFD定义良好。但是,在现实世界的网络中,流量通常是异类分布的,并且是由不对称且随时间变化的始发地(OD)需求矩阵发起的。在本文中,我们提出了一个资源分配问题,以找到固定测量点的最佳位置,并探查轨迹的最佳采样,以估算在现实网络中数据收集,网络流量异质性和OD需求中的不对称性的有限资源所需要的NFD 。来自探测器轨迹的数据用于估计空间平均速度,而来自固定探测器的数据用于估计交通流量。因此,提出的模型不需要先验地知道探测车的总渗透率,这是这项研究的主要贡献之一。提出的模型是具有非线性约束的混合整数问题,已知为NP-难问题。实现了启发式求解算法(模拟退火)来解决该问题。使用基于校准的基于仿真的芝加哥市区网络动态交通分配模型,我们目前成功地应用了所提出的模型和求解算法来估算NFD。结果证明了NFD估算精度对可用预算(即固定测量点和探头轨迹的数量)的敏感性。我们表明,对于固定比例的OD轨迹,固定检测点比例的增加如预期的那样提高了NFD估计的准确性。然而,当固定检测点的比例设置为恒定时,OD轨迹比例的增加并不一定会改善估计的NFD。当使用变化的需求来模拟日常流量模式的变化时,结果将成立。数值结果部分展示了所提出方法对初始解的鲁棒性以及每个OD对的轨迹可用性。我们还发现,用于整个网络的NFD估计的所选链路和OD的均匀分布可能不一定会导致最佳解决方案。相反,链路和OD对的分配应遵循网络中链路和OD对的相同分配。

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