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An Extended Linear Quadratic Model Predictive Control Approach for Multi-Destination Urban Traffic Networks

机译:多目标城市交通网络的扩展线性二次模型预测控制方法

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This paper extends an existing linear quadratic model predictive control (LQMPC) approach to multi-destination traffic networks, where the correct origin-destination (OD) relations are preserved. In the literature, the LQMPC approach has been presented for efficient routing and intersection signal control. The optimization problem in the LQMPC has a linear quadratic formulation that can be solved quickly, which is beneficial for a real-time application. However, the existing LQMPC approach does not preserve OD relations and thus may send traffic to wrong destinations. This problem is tackled by a heuristic method presented is this paper. We present two macroscopic models: 1) a non-linear route-specific model which keeps track of traffic dynamics for each OD pair and 2) a linear model that aggregates all route traffic states, which can be embedded into the LQMPC framework. The route-specific model predicts traffic dynamics and provides information to the LQMPC before the optimization and evaluates the optimal solutions after the optimization. The information obtained from the route-specific model is formulated as constraints in the LQMPC to narrow the solution space and exclude unrealistic solutions that would lead to flows that are inconsistent with the OD relations. The extended LQMPC approach is tested in a synthetic network with multiple bottlenecks. The simulation of the LQMPC approach achieves a total time spent close to the system optimum, and the computation time remains tractable.
机译:本文将现有的线性二次模型预测控制(LQMPC)方法扩展到多目的地交通网络,其中保留了正确的起点-目的地(OD)关系。在文献中,已经提出了LQMPC方法用于有效的路由和交叉路口信号控制。 LQMPC中的优化问题具有可以快速解决的线性二次公式,这对于实时应用很有帮助。但是,现有的LQMPC方法无法保留OD关系,因此可能会将流量发送到错误的目的地。本文提出的启发式方法解决了这个问题。我们提出了两个宏观模型:1)跟踪每个OD对的流量动态的非线性特定于路由的模型,以及2)可以汇总所有路由流量状态的线性模型,可以将其嵌入到LQMPC框架中。特定于路线的模型可以预测流量动态,并在优化之前向LQMPC提供信息,并在优化之后评估最佳解决方案。从特定于路线的模型中获得的信息被公式化为LQMPC中的约束条件,以缩小解决方案空间并排除可能导致流量与OD关系不一致的不切实际的解决方案。扩展的LQMPC方法已在具有多个瓶颈的综合网络中进行了测试。 LQMPC方法的仿真实现了接近系统最佳状态所花费的总时间,并且计算时间仍然很容易处理。

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