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Development, implementation and testing of high-order traffic flow models for freeways.

机译:开发,实施和测试高速公路的高阶交通流模型。

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摘要

In this thesis, a new high-order continuum model is developed based on hyperbolic conservation laws with relaxation, linearized stability analysis and more realistic considerations. The new high-order model exhibits smooth solutions rather than discontinuities, is able to describe the amplification of small disturbances on heavy traffic, and allows fluctuations of speed around the equilibrium values. Furthermore, unlike existing high-order models, it does not result in negative speeds at the tail of congested regions and disturbance propagation speeds greater than the traffic flow velocity since the new model has a zero characteristic speed and a nonnegative characteristic speed which is equal to the traffic flow velocity. The relaxation time is a function of density and, in the equilibrium limit, the new high-order model is consistent with the simple continuum model.; In addition, a Riemann-problem-based numerical method is proposed for the solution of the new high-order model. Modeling of interrupted flow behavior such as merging, diverging and weaving is investigated. Based on the new high-order model, the proposed numerical method and the modeling of interrupted flow, a comprehensive and versatile computer code is developed for the numerical simulation of freeway traffic flow that includes several freeway geometries. An optimization procedure for parameter calibration that requires no user interface is also developed. The new model and the proposed numerical method have been tested against hypothetical data, 30-second and 5-minute field data for various geometric cases (including pipeline, entrance with or without exclusive lane(s), exit with or without exclusive lane(s), weaving areas, lane adds and lane drops). We have compared the high-order model with the simple continuum model and the proposed numerical method with the Lax method. Exemplary test results have suggested that the new high-order model is intuitively correct. Comparison of numerical results with field data has shown that the new high-order model yields lower error levels than the simple continuum model and describes well traffic flow dynamics, while the proposed numerical method is better than the Lax method for numerically implementing the new high-order model.
机译:本文基于双曲守恒律,结合松弛,线性化稳定性分析和更现实的考虑,开发了一种新的高阶连续谱模型。新的高阶模型展示了平滑的解决方案,而不是不连续的模型,能够描述交通繁忙时小干扰的放大,并允许速度在平衡值附近波动。此外,与现有的高阶模型不同,由于新模型具有零特征速度和非负特征速度,因此不会导致拥塞区域尾部出现负速度,并且干扰传播速度不会大于交通流速度。交通流速度。弛豫时间是密度的函数,在平衡极限下,新的高阶模型与简单的连续谱模型一致。此外,提出了一种基于黎曼问题的数值方法来求解新的高阶模型。研究了中断流动行为的建模,例如合并,发散和编织。在新的高阶模型,所提出的数值方法和中断流建模的基础上,开发了一种全面,通用的计算机代码,用于高速公路交通流的数值模拟,其中包括几种高速公路几何形状。还开发了不需要用户界面的参数校准优化程序。已针对各种几何情况(包括管道,有无专用车道的入口,有无专用车道的出口),假设数据,30秒和5分钟的现场数据对新模型和建议的数值方法进行了测试。 ),编织区域,车道增加和车道下降)。我们已经将高阶模型与简单连续模型进行了比较,并将所提出的数值方法与Lax方法进行了比较。示例性测试结果表明,新的高阶模型在直观上是正确的。数值结果与现场数据的比较表明,新的高阶模型产生的错误级别比简单连续模型低,并且描述了良好的交通流动力学,而提出的数值方法比Lax方法在数值上实现新的高阶模型更好。订单模型。

著录项

  • 作者

    Liu, Guoqing.;

  • 作者单位

    University of Minnesota.;

  • 授予单位 University of Minnesota.;
  • 学科 Engineering Civil.; Transportation.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 143 p.
  • 总页数 143
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 建筑科学;综合运输;
  • 关键词

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