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Front tracking transition system model with controlled moving bottlenecks and probabilistic traffic breakdowns

机译:具有受控移动瓶颈和概率交通故障的前跟踪过渡系统模型

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Cell-based approximations of PDE traffic models are widely used for traffic prediction and control. However, in order to represent the traffic state with good resolution, cell-based models often require a short cell length, which results in a very large number of states. We propose a new transition system traffic model, based on the front tracking method for solving the LWR PDE model. Assuming piecewise-linear flux function and piecewise-constant initial conditions, this model gives an exact solution. Furthermore, it is easier to extend, has fewer states and, although its dynamics are intrinsically hybrid, is faster to simulate than an equivalent cell-based approximation. The model is extended to enable handling moving bottlenecks as well as probabilistic traffic breakdowns and capacity drops at static bottlenecks. A control strategy that utilizes controlled moving bottlenecks for bottleneck decongestion is described and tested in simulation. It is shown that we are able to keep the static bottleneck in free flow by creating controlled moving bottlenecks at specific instances along on the road, and using them to regulate the incoming traffic flow.
机译:基于电池的PDE流量模型的近似广泛用于交通预测和控制。然而,为了以良好的分辨率表示交通状态,基于单元的模型通常需要短的单元长度,这导致了大量状态。我们提出了一种新的过渡系统流量模型,基于用于解决LWR PDE模型的前跟踪方法。假设分段 - 线性通量函数和分段恒定的初始条件,该模型提供了精确的解决方案。此外,更容易扩展,具有更少的状态,虽然其动态是本质上的混合,而模拟比基于等效的小区的近似更快。该模型扩展以实现处理移动的瓶颈以及静态瓶颈的概率流量故障和容量下降。利用控制移动瓶颈的控制策略描述并在仿真中进行了测试。结果表明,我们能够通过在路上的特定情况下创建受控的移动瓶颈来保持自由流动的静态瓶颈,并使用它们来调节传入的交通流量。

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