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- A. Bressan and K. Han, Nash equilibria for a model of traffic flow with several groups of drivers, ESAIM; Control, Optim. Calc. Var., 18 (2012), 969–986.
- A. Bressan, C. J. Liu, W. Shen, and F. Yu, Variational analysis of Nash equilibria for a model of traffic flow, Quarterly Appl. Math. 70 (2012), 495–515.
- A. Bressan and K. Han, Existence of optima and equilibria for traffic flow on networks,Networks & Heter. Media, 8 (2013), 627–648.
- A.Bressan, S. Canic, M. Garavello, M. Herty, and B. Piccoli, Flow on networks: recent results and perspectives, EMS Surv. Math. Sci. 1 (2014), 47–111.
- A. Bressan and F. Yu, Continuous Riemann solvers for traffic flow at a junction. Discr. Cont. Dyn. Syst., 35 (2015), 4149–4171.
- A. Bressan and K. Nguyen, Conservation law models for traffic flow on a network of roads. Netw. Heter. Media, 10 (2015), 255–293 .
- A. Bressan and K.Nguyen, Optima and equilibria for traffic flow on networks with backward propagating queues, Netw. Heter. Media 10 (2015), 717–748.
- Alberto Bressan, Conservation law models on a network of roads, in: Theory, Numerics and Applications of Hyperbolic Problems I, pp. 237–248. C.Klingenberg and M.Westdickenberg Eds., Springer-Verlag, 2018.
- A.Bressan and A.Nordli, The Riemann Solver for traffic flow at an intersection with buffer of vanishing size. Netw. Heter. Media, 12 (2017), 173-189.
- W. Shen and K. Shikh-Khalil. Traveling Waves for a Microscopic Model of Traffic Flow. Discrete and Continuous Dynamical Systems 38 (2018), 2571-2589.
- W.Shen. Traveling Wave Profiles for a Follow-the-Leader Model for Traffic Flow with Rough Road Condition. Netw. Heterog. Media 13 (2018), 449-478.
- J.Ridder and W.Shen. Traveling Waves for Nonlocal Models of Traffic Flow, Discrete and Continuous Dynamical Systems 39 (2019), 4001–4040.
- A.Bressan and Y.Huang, Globally optimal departure rates for several groups of drivers, Mathematics in Engineering 1 (2019), 583–613.
- A.Bressan and W.Shen. On traffic flow with nonlocal flux: a relaxation representation, Archive Rational Mech. Anal. 237 (2020), 1213–1236.
- A.Bressan and W.Shen. Entropy admissibility of the limit solution
for a nonlocal model of traffic flow, Comm. Math. Sci. 19 (2021), 1447–1450.