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首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >Effect Of The Optimal Velocity Function On Traffic Phase Transitions In Lattice Hydrodynamic Models
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Effect Of The Optimal Velocity Function On Traffic Phase Transitions In Lattice Hydrodynamic Models

机译:最优速度函数对格状流体动力学模型交通相变的影响

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摘要

The original lattice hydrodynamics models of traffic flow are extended to take into account the complex acceleration behavior of drivers. A new optimal velocity function which considers the stepwise acceleration effect and fits the observed data better is introduced. The stability conditions of these two models are obtained by using the linear stability theory. It is shown that the modified optimal velocity function has a remarkable influence on the neutral stability curve and the traffic phase transitions. In a certain vehicle's density and driver's sensitivity region, tri-stable states will occur. In addition, the properties of the multiple phases also depend on the asymmetry of the optimal velocity function and the stage number of multi-phase transitions is closely related to the turning points of the optimal velocity function. The validity and correctness of the analytical results is confirmed by numerical simulations.
机译:扩展了交通流的原始晶格流体力学模型,以考虑驾驶员的复杂加速行为。引入了一种新的最佳速度函数,该函数考虑了逐步加速作用并更好地拟合了观测数据。利用线性稳定性理论获得了这两个模型的稳定性条件。结果表明,改进后的最优速度函数对中性稳定曲线和交通相位过渡具有显着影响。在特定车辆的密度和驾驶员的灵敏度区域中,将出现三稳态。另外,多相的特性还取决于最佳速度函数的不对称性,并且多相转变的级数与最佳速度函数的转折点密切相关。数值模拟证实了分析结果的有效性和正确性。

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