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Observability in Traffic Modeling: Eulerian and Lagrangian Coordinates

机译:交通建模中的可观测性:欧拉和拉格朗日坐标

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摘要

Traditionally, one of the ways traffic flow has been studied is by using the kinematic wave model. This model is studied in the Eulerian framework. Recently, the kinematic wave model has been transformed into Lagrangian coordinates. This model of traffic flow together with the concept of observability for linear time invariant discrete time systems is applied to study the observability of four sections of a freeway in both Eulerian and Lagrangian coordinates. A system with densities in four sections of a freeway is designed, and the observability of the system is studied with different situations for sensors. When the system evolves exactly according to the models, the states of the system could be obtained from measurements from certain situations. For both, Eulerian and Lagrangian simulations, as long as the fourth section was measured, the states of the system could be obtained. To compare different situations of measurements, the condition number of the observability matrix is used.
机译:传统上,研究交通流的方法之一是使用运动波模型。在欧拉框架中研究了该模型。最近,运动波模型已转换为拉格朗日坐标。该交通流模型与线性时不变离散时间系统的可观察性概念一起用于研究在欧拉坐标和拉格朗日坐标中高速公路四个部分的可观察性。设计了一个具有四个高速公路密度的系统,并针对传感器的不同情况研究了系统的可观察性。当系统根据模型精确地发展时,可以从某些情况下的测量中获得系统的状态。对于欧拉和拉格朗日模拟,只要测量了第四部分,就可以获得系统的状态。为了比较不同的测量情况,使用了可观察性矩阵的条件编号。

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    Contreras Sergio;

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  • 年度 2014
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