Thèses sur le sujet « Continuum traffic model »
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Reed, Brandon B. « Continuum Traffic Flow at a Highway Interchange ». University of Akron / OhioLINK, 2007. http://rave.ohiolink.edu/etdc/view?acc_num=akron1196711036.
Texte intégralBerg, Peter. « Optimal-velocity models of motorway traffic ». Thesis, University of Bristol, 2001. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.367664.
Texte intégralTyagi, Vipin. « A non-continuum approach to obtain a macroscopic model for the flow of traffic ». Texas A&M University, 2003. http://hdl.handle.net/1969.1/5913.
Texte intégralMARCELLINI, FRANCESCA. « Conservation laws in gas dynamics and traffic flow ». Doctoral thesis, Università degli Studi di Milano-Bicocca, 2009. http://hdl.handle.net/10281/7487.
Texte intégralHo, Hung-wai, et 何鴻威. « A continuum modeling approach to traffic equilibrium problems ». Thesis, The University of Hong Kong (Pokfulam, Hong Kong), 2005. http://hub.hku.hk/bib/B31938267.
Texte intégralHolland, Edward N. « Continuum and car-following models of road traffic ». Thesis, University of Cambridge, 1996. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.266303.
Texte intégralMounce, Richard. « Convergence in a continuous dynamic traffic assignment model ». Thesis, University of York, 2004. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.411468.
Texte intégralKühn, Sebastian [Verfasser]. « Continuous traffic flow models and their applications / Sebastian Kühn ». München : Verlag Dr. Hut, 2015. http://d-nb.info/1076437591/34.
Texte intégralShaikh, A. D. « Modelling data and voice traffic over IP networks using continuous-time Markov models ». Thesis, Aston University, 2009. http://publications.aston.ac.uk/15385/.
Texte intégralTordeux, Antoine. « Étude de processus en temps continu modélisant l'écoulement de flux de trafic routier ». Phd thesis, Université Paris-Est, 2010. http://tel.archives-ouvertes.fr/tel-00596941.
Texte intégralLu, Chin-Chen, et 盧金辰. « The Study of Numerical Methods for Traffic Flow Continuum Models -- LWR Model and LWR With Diffusion Term Model ». Thesis, 2000. http://ndltd.ncl.edu.tw/handle/23340488110863261970.
Texte intégral國立交通大學
運輸工程與管理系
88
Macroscopic traffic flow continuum models are partial difference equations (PDEs) with initial and boundary conditions. Since the analytical solutions of traffic flow continuum models are difficult to be solved, numerical methods become a suitable way to find the solution. However, different numerical methods will result in different solutions;how to find an approximate and efficient solution becomes an important course. In the past, solving numerical solution of traffic flow continuum models is usually used first order approximation numerical methods, giving lower accurate. This study takes aim at numerical finite difference methods. Use numerical methods that are at least second order accurate on smooth solution and yet give well resolved , nonoscillatory discontinuities — TVD method, and uniform high order accurate methods — ENO methods, to solve traffic flow continuum models problem. In these result, we find that TVD and ENO numerical is obviously better than traditional methods. In addition, we consider LWR with diffusion term model problem, and using numerical methods to solve it. Finally, this study will consider nonlinear problem. It adds a reaction term to LWR Model. This study use numerical methods to solve these complex nonlinear problem.
« Integrated Model of the Urban Continuum with Dynamic Time-dependent Activity-Travel Microsimulation : Framework, Prototype, and Implementation ». Doctoral diss., 2012. http://hdl.handle.net/2286/R.I.14529.
Texte intégralDissertation/Thesis
Ph.D. Civil and Environmental Engineering 2012
Jou, Tyh-Jong, et 周志忠. « The Study of Numerical Methods for Traffic Flow Continuum Models ». Thesis, 1997. http://ndltd.ncl.edu.tw/handle/37890263968939741914.
Texte intégral國立交通大學
交通運輸研究所
85
Macroscopic traffic flow continuum models are composed of single or systems of partial difference equations (PDEs) with suitable initial and boundary conditions which describe various traffic phenomena and road geometry. These models have provided a useful tool with which to test and assess road and traffic control plans. Since the analytical solutions of traffic flow continuum models are difficult to be solved. How to find an approximate and efficient numerical solution becomes an important course. This study takes aim at the numerical finite difference methods of traffic flow continuum models. At first, there are seven methods of explicit finite difference schemes and two methods of implicit schemes used to solve the first order linear continuum models, and compare the errors between exact solution and numerical solutions of these methods. In these results, there are three better algorithms, including Lax-F、Lax-W and Leapfrog schemes, used to simulate the quasilinear continuum models, and the Lax-F scheme can get a more reasonable solution. In the process of numerical computation, we found that every explicit finite difference methods must satisfy the CFL condition to ensure the stability and convergence. This condition requires the ratio of the mesh in space and the mesh in time must satisfy some constrains, and this makes the computation lack of efficiency. Therefore, this study based on the CFL condition develops an adaptive finite difference scheme to solve the LWR model more efficiently. This adaptive scheme can determine automatically the nest suitable time mesh size from the characteristic curve of every grid points in this time, and it can converge to a stable solution. In the numerical test, the Lax method and adaptive Lax method are used to solve the LWR model with different initial and boundary conditions. The simulation results show us that the adaptive Lax method is more efficiency than the Lax method.
Hwang, Feng-Jang, et 黃鋒樟. « High Resolution Schemes for the Numerical Solutions of Macroscopic Continuum Traffic Flow Models ». Thesis, 2002. http://ndltd.ncl.edu.tw/handle/44888381169878729796.
Texte intégral國立交通大學
運輸科技與管理學系
90
Numerical simulation is significant to solve macroscopic continuum traffic flow models, which describe various traffic phenomena and play an important role in the development of Intelligent Transport Systems (ITS). Continuum traffic flow models are often analyzed with systems of hyperbolic partial differential equations (PDEs) attended by suitable initial and boundary conditions. Due to difficulty in solving hyperbolic PDEs, numerous numerical methods have been presented to afford a considerable approach attaining the reasonable solution. The first order accurate method yields a numerical diffusion, which causes smoothing of shock fronts, and is inaccurate. However, higher order methods produce unrealistic oscillations close to steep gradients. Such oscillations, which are called the Gibbs phenomena in spectral methods, don’t decay in magnitude when refining the mesh. The objective of the study was to simulate continuum traffic flow models with high resolution methods that improve the numerical precision and eliminate such spurious oscillations near discontinuities. High order Weighted Essentially Non-Oscillatory (WENO) finite difference and finite volume schemes were applied to solve the simple and high order continuum traffic flow models that involve the discontinuous initial conditions and thus are Riemann problems. The numerical solutions of WENO schemes were compared with results produced by Total Variation Diminishing (TVD) type scheme and other numerical methods previously used to solve traffic flow models. Test problems of the simple continuum model, including shock, rarefaction wave, traffic signal, and square wave cases, were shown to illustrate the dominant accuracy of WENO schemes. WENO schemes also exhibited the capability of presenting appropriate results in Riemann problems of high order continuum models with numerical examples, including shock and rarefaction wave problems, for Payne-Whitham (PW) and Jiang’s improved models. The results indicate that WENO schemes can afford to be utilized in the simulation of complex traffic phenomena, such as shock, rarefaction waves, stop-and-go waves, and local cluster effects. In the future, with the implementation of parallel processing the WENO algorithm, parallel high resolution numerical scheme would be a reliable, fast, and robust method for traffic flow simulation.
Karev, Anatolij. « A mesoscopic whole link continuous vehicle bunch model for multiclass traffic flow simulation on motorway networks ». Thesis, 2011. http://spectrum.library.concordia.ca/7385/1/Karev_MASc_S2011.pdf.
Texte intégralLin, Chorng-Ru, et 林崇儒. « The Comparisons and Applications of the Finite Difference Method and Finite Element Method on Traffic Flow Continuum Models ». Thesis, 1999. http://ndltd.ncl.edu.tw/handle/85487858118357174394.
Texte intégral國立交通大學
運輸工程與管理系
87
Macroscopic traffic flow continuum models are compsed of single or systems of partial difference equations (PDEs) with initial and boundary conditions. Due to the difficulty of solving the PDEs problems, numerical methods become a suitable way to find the solution. However, different numerical methods will result in different solutions; how to find an approximate and efficient solution becomes an important course. This study compares two kind of numerical methods: finite difference method (FDM) and finite element method (FEM) on traffic flow continuum models under different situations. With the aid of computer, this study uses FDM and FEM to solve traffic flow continuum models and plots the variation of traffic density on different time and space. The result shows that if the initial condition is discontinuous, FEM will have a better result than that of FDM. Besides, this study also compares field data by FDM and FEM and the result also shows that FEM has a better approximation than FDM. Finally, this study uses a simple example of traffic flow continuum model to explain the before/after ramp metering. This example shows the application of traffic flow continuum models in our real world.
Kim, Yoon Mo. « Modal Analysis of Continuous Structrual System with Tapered Cantilevered Members ». Thesis, 2011. http://hdl.handle.net/1969.1/ETD-TAMU-2011-12-10672.
Texte intégral