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Approximation of velocity-density function for traffic flow model with obstacle problem in Jalan Merdeka Bandung

机译:万隆惹兰梅迪卡带障碍交通流模型的速度密度函数逼近

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This paper discuss an approximation of velocity-density function in simple traffic flow model with obstacle problem on a single road line. The traffic flow model is described by a macroscopic model where the conservation of laws involved. The traffic flow model in this paper is based on two conditions which are the obstacle and free obstacle conditions. In order to obtain the relation between velocity and density parameters, then the observation procedure is executed. The observation data consists of the characteristics of traffic flow such as density and average speed of the vehicle. The data is obtained from direct observation in Jalan Merdeka Bandung, West Java, Indonesia. There are 8 (eight) velocity functions are obtained by using a polynomial function approximation method. In the result of linear velocity function, the velocity-density function v(ρ) = -50.72ρ + 45.08 is obtained with free obstacle problem. Meanwhile, with the present of obstacle problem, the function is shown v(ρ) = -15.73ρ + 21.09. Moreover, trough the numerical simulations, using velocity-density function with obstacle, the numerical result shows congestion occurs by a shock wave phenomenon in traffic flow simulation.
机译:本文讨论了单道路线上具有障碍物问题的简单交通流模型中的速度-密度函数的近似值。交通流模型由涉及法律守恒的宏观模型描述。本文的交通流模型基于障碍和自由障碍两个条件。为了获得速度和密度参数之间的关系,然后执行观察程序。观测数据包括交通流量的特征,例如车辆的密度和平均速度。数据是从在印度尼西亚西爪哇省的Jalan Merdeka Bandung进行的直接观测获得的。使用多项式函数逼近方法可获得8个(八个)速度函数。线性速度函数的结果是,速度-密度函数v(ρ)=-50.72ρ+ 45.08带有自由障碍问题。同时,在存在障碍物问题的情况下,函数显示为v(ρ)=-15.73ρ+ 21.09。此外,通过数值模拟,使用带障碍物的速度-密度函数,数值结果表明,在交通流模拟中,由冲击波现象引起的拥堵发生。

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