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An extended macroscopic model for traffic flow on curved road and its numerical simulation

机译:弯曲道路交通流量扩展宏观模型及其数值模拟

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摘要

In this paper, we propose a full angular velocity difference model by introducing the angular velocity and displacement on curved road. The relation of transformation of microscopic model in form of angular variables into macroscopic one is deduced. Consequently, a corresponding continuum traffic flow model on curved road is derived. The critical condition for the steady traffic flow is obtained. Meanwhile, the stability condition of this continuum traffic model is compared with one of the microscopic model and lattice hydrodynamic traffic model on curved road. By nonlinear analysis, the KdV-Burgers equation which describes the density wave near the neutral stability line is derived. Furthermore, the numerical simulations are carried out to verify the validity of this macroscopic traffic. Results indicate the radius of curved road have a great impact on the formation of traffic jams. Local clustering effects in the state of instability of traffic flow give rise to the stop&go traffic jams. Numerical simulation also indicates the unstable region is shrunken under the increasing strength of the angular velocity difference.
机译:在本文中,我们通过在弯曲道路上引入角速度和位移来提出完整的角速度差模型。推导出角度变量形式的微观模型转化与宏观术的关系。因此,导出了弯曲道路上的相应连续的连续性交通流量模型。获得稳定交通流量的临界条件。同时,将该连续流量模型的稳定性状况与弯曲道路上的微观模型和格子流体动力交通模型之一进行了比较。通过非线性分析,推导了描述中性稳定线附近的密度波的KDV-BURGER等式。此外,执行数值模拟以验证这种宏观流量的有效性。结果表明弯曲道路的半径对交通拥堵的形成有很大的影响。在交通流量不稳定状态下的本地聚类效果导致停止和转运交通拥堵。数值模拟还表示在角速度差的增加强度下不稳定区域缩小。

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