L. A. Anderson, Data-Driven Methods for Improved Estimation and Control of an Urban Arterial Traffic Network, 2015.

A. Aw and M. Rascle, Resurrection of "Second Order" Models of Traffic Flow, SIAM Journal on Applied Mathematics, vol.60, issue.3, pp.916-938, 2000.
DOI : 10.1137/S0036139997332099

A. Bressan, Hyperbolic systems of conservation laws, of Oxford Lecture Series in Mathematics and its Applications, 2000.
DOI : 10.5209/rev_REMA.1999.v12.n1.17204

C. Chalons, M. L. Delle-monache, and P. Goatin, A conservative scheme for non-classical solutions to a strongly coupled PDE-ODE problem, Interfaces and Free Boundaries, vol.19, issue.4, pp.553-570, 2018.
DOI : 10.4171/IFB/392

URL : https://hal.archives-ouvertes.fr/hal-01070262

M. L. Delle-monache and P. Goatin, Scalar conservation laws with moving constraints arising in traffic flow modeling: An existence result, Journal of Differential Equations, vol.257, issue.11, pp.4015-4029, 2014.
DOI : 10.1016/j.jde.2014.07.014

URL : https://hal.archives-ouvertes.fr/hal-00976855

M. Garavello and B. Piccoli, Traffic flow on networks, AIMS Series on Applied Mathematics. American Institute of Mathematical Sciences (AIMS), vol.1, 2006.

H. Holden and N. H. Risebro, Front tracking for hyperbolic conservation laws, of Applied Mathematical Sciences, 2015.

J. Lebacque, A two phase extension of the LWR Model based on the boundedness of traffic acceleration. In: Transportation and Traffic Theory in the 21st Century, pp.697-718, 2002.

J. Lebacque, J. Lesort, and F. Giorgi, Introducing buses into firstorder macroscopic traffic flow models, Transportation Research Record: Journal of the Transportation Research Board, pp.70-79, 1644.

J. Lebacque, Two-Phase Bounded-Acceleration Traffic Flow Model: Analytical Solutions and Applications, Transportation Research Record: Journal of the Transportation Research Board, vol.1852, pp.220-230, 1852.
DOI : 10.3141/1852-27

L. Leclercq, Bounded acceleration close to fixed and moving bottlenecks, Transportation Research Part B: Methodological, vol.41, issue.3, pp.309-319, 2007.
DOI : 10.1016/j.trb.2006.05.001

M. J. Lighthill and G. B. Whitham, On Kinematic Waves. II. A Theory of Traffic Flow on Long Crowded Roads, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, vol.229, issue.1178, pp.317-345, 1955.
DOI : 10.1098/rspa.1955.0089

H. J. Payne, Models of freeway traffic and control. Mathematical models of public systems, 1971.

P. I. Richards, Shock Waves on the Highway, Operations Research, vol.4, issue.1, pp.42-51, 1956.
DOI : 10.1287/opre.4.1.42

M. D. Simoni and C. G. Claudel, A fast semi-analytic algorithm for computing solutions associated with multiple moving or fixed bottlenecks: Application to joint scheduling and signal timing, 2017.

M. Treiber and A. Kesting, Traffic flow dynamics, 2013.
DOI : 10.1007/978-3-642-32460-4

G. B. Whitham, Linear and nonlinear waves, 1974.

H. M. Zhang, A non-equilibrium traffic model devoid of gas-like behavior, Transportation Research Part B: Methodological, vol.36, issue.3, pp.275-290, 2002.
DOI : 10.1016/S0191-2615(00)00050-3