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The Effects of Car Density on the Overall Interaction of the Vehicles Current Traffic Flow Models Case Study at Wolaita Sodo Town

机译:汽车密度对车辆整体交互作用的影响当前交通流模型的案例研究,以沃莱塔索多镇为例

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Congestion of vehicular traffic within urban areas is a problem experienced worldwide. It has adverse effects on people quality of life due to delays, accidents and environmental pollution. Congestion is gaining popularity in the Wolaita Sodo and quantifying the effects of an additional vehicle joining the traffic stream is a critical issue to determine the toll rates. When additional vehicles enter a crowded roadway they increase travel time for all vehicles. The effect of additional vehicles worsens when the flow is near the capacity of the traffic stream. The speed and flow of the traffic stream are considered as the major variables to quantify these effects. Hence to better understand and quantify this issue it is necessary to accurately model the traffic stream near capacity. A mathematical macroscopic traffic flow model known as Lighthill, Whitham and Richards model appended with a closure nonlinear velocity-density relationship yielding a quasi-linear first order (hyperbolic) partial differential equation as an initial boundary value problem was considered. The aims of this analysis are principally represented by the maximization of vehicles flow, and the minimization of traffic congestions, accidents and pollutions. We present numerical simulation of the IBVP by a finite difference scheme report on the stability and efficiency of the scheme by performing numerical experiments. The computed result satisfies some well known qualitative features of the solution.
机译:市区内的车辆交通拥堵是世界范围内遇到的问题。由于延误,事故和环境污染,它对人们的生活质量产生不利影响。拥堵在沃拉塔索托(Wolaita Sodo)中正变得越来越普遍,量化交通流量中额外车辆的影响是确定通行费率的关键问题。当其他车辆进入拥挤的道路时,它们会增加所有车辆的行驶时间。当流量接近交通流的容量时,额外车辆的影响会恶化。交通流的速度和流量被认为是量化这些影响的主要变量。因此,为了更好地理解和量化此问题,有必要对容量接近的流量进行准确建模。考虑了数学上的宏观交通流模型,称为Lighthill,Whitham和Richards模型,并附加了闭合非线性速度-密度关系,从而产生了准线性一阶(双曲)偏微分方程,作为初始边界值问题。该分析的目的主要表现为车辆流量的最大化,以及交通拥堵,事故和污染的最小化。我们通过有限差分方案报告对IBVP进行数值模拟,并通过数值试验对方案的稳定性和效率进行了介绍。计算结果满足该解决方案的一些众所周知的定性特征。

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