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Maria Laura Delle MonacheInria Grenoble Rhône - AlpesVerified email at inria.fr
Rinaldo M. ColomboUniversity of BresciaVerified email at unibs.it
Alexandre BayenProfessor Electrical Engineering and Computer Science, UC BerkeleyVerified email at berkeley.edu
Massimiliano D. RosiniFaculty of Mathematics, Physics and Computer Science of Maria Curie-Skłodowska University, LublinVerified email at unife.it
Benedetto PiccoliDepartment of Mathematical Sciences and Center for Computational and Integrative Biology, RutgersVerified email at camden.rutgers.edu
Christophe ChalonsUniversité Versailles Saint-Quentin-en-Yvelines, Laboratoire de MathématiquesVerified email at uvsq.fr
Simone GöttlichProfessor of Mathematics, University of MannheimVerified email at uni-mannheim.de
Philippe G. LeFlochResearch Professor, Sorbonne UniversityVerified email at philippelefloch.org
Regis DuvigneauINRIA Sophia-AntipolisVerified email at inria.fr
Monika TwarogowskaUMPA, Ens-Lyon,Verified email at ens-lyon.fr
Luis Miguel Villada OsorioDepartment of Mathematic, University of Bío-BíoVerified email at ubiobio.cl
Walid KricheneGoogle ResearchVerified email at google.com
Samitha SamaranayakeCornell UniversityVerified email at alum.mit.edu
Jack ReillyGraduate Student, University of California at BerkeleyVerified email at berkeley.edu
Mauro GaravelloUniversity of Milano BicoccaVerified email at unimib.it
Nicolas SeguinMaître de conférences, Université Pierre et Marie CurieVerified email at upmc.fr
Dan WorkVanderbilt UniversityVerified email at vanderbilt.edu
Boris AndreianovProfessor, Institut Denis Poisson, Université de Tours, FranceVerified email at univ-tours.fr
Prof. Dr. Jérôme HärriProfessor, EURECOMVerified email at eurecom.fr
Guillaume CostesequeCerema, Centre for Studies on Risks, Environment, Mobility and Urban PlanningVerified email at cerema.fr

goatin paola

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Conservation laws traffic modeling


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The Riemann problem for a class of resonant hyperbolic systems of balance laws P Goatin, PG LeFloch Annales de l'Institut Henri Poincare (C) Non Linear Analysis 21 (6), 881-902, 2004	144	2004
The Aw–Rascle vehicular traffic flow model with phase transitions P Goatin Mathematical and computer modelling 44 (3-4), 287-303, 2006	141	2006
A general phase transition model for vehicular traffic S Blandin, D Work, P Goatin, B Piccoli, A Bayen SIAM journal on Applied Mathematics 71 (1), 107-127, 2011	112	2011
A well posed conservation law with a variable unilateral constraint RM Colombo, P Goatin Journal of Differential Equations 234 (2), 654-675, 2007	103	2007
Finite volume schemes for locally constrained conservation laws B Andreianov, P Goatin, N Seguin Numerische Mathematik 115 (4), 609-645, 2010	85	2010
Macroscopic modeling and simulations of room evacuation M Twarogowska, P Goatin, R Duvigneau Applied Mathematical Modelling 38 (24), 5781-5795, 2014	83	2014
Oleinik type estimates and uniqueness for n× n conservation laws A Bressan, P Goatin Journal of differential equations 156 (1), 26-49, 1999	82	1999
Well-posedness of a conservation law with non-local flux arising in traffic flow modeling S Blandin, P Goatin Numerische Mathematik 132 (2), 217-241, 2016	74	2016
Scalar conservation laws with moving constraints arising in traffic flow modeling: an existence result ML Delle Monache, P Goatin Journal of Differential equations 257 (11), 4015-4029, 2014	62	2014
On the modelling and management of traffic RM Colombo, P Goatin, MD Rosini ESAIM: Mathematical Modelling and Numerical Analysis 45 (5), 853-872, 2011	57	2011
Nonlocal systems of conservation laws in several space dimensions A Aggarwal, RM Colombo, P Goatin SIAM Journal on Numerical Analysis 53 (2), 963-983, 2015	54	2015
Stability of solutions of Temple class systems A Bressan, P Goatin Differential and Integral Equations 13 (10-12), 1503-1528, 2000	53	2000
Godunov scheme and sampling technique for computing phase transitions in traffic flow modeling C Chalons, P Goatin Interfaces and Free Boundaries 10 (2), 197-221, 2008	52	2008
Invariant sets for controlled degenerate diffusions: a viscosity solutions approach M Bardi, P Goatin Stochastic analysis, control, optimization and applications, 191-208, 1999	49	1999
General constrained conservation laws. Application to pedestrian flow modeling C Chalons, P Goatin, N Seguin Networks & Heterogeneous Media 8 (2), 433, 2013	48	2013
Global well posedness of traffic flow models with phase transitions RM Colombo, P Goatin, FS Priuli Nonlinear Analysis: Theory, Methods & Applications 66 (11), 2413-2426, 2007	48	2007
Well-posedness and finite volume approximations of the LWR traffic flow model with non-local velocity P Goatin, S Scialanga	47	2016
A macroscopic model for pedestrian flows in panic situations P Goatin, RM Colombo, MD Rosini	47	2009
Speed limit and ramp meter control for traffic flow networks P Goatin, S Göttlich, O Kolb Engineering Optimization 48 (7), 1121-1144, 2016	44	2016
Road networks with phase transitions RM Colombo, P Goatin, B Piccoli Journal of Hyperbolic Differential Equations 7 (01), 85-106, 2010	41	2010

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