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Mathematics

D-Index
32
Citations
3032
World Ranking
3252
National Ranking
196

Overview

Paola Goatin is affiliated with the French Institute for Research in Computer Science and Automation (INRIA) in France. Their research spans several domains within engineering and social sciences, primarily focusing on control and systems engineering, transportation, and related fields.

The main areas of study covered by Goatin's work include:

  • Engineering
  • Social Sciences

Within these fields, more specific subfields have shaped their research:

  • Control and Systems Engineering
  • Transportation
  • Ocean Engineering
  • Automotive Engineering
  • Computational Mechanics

Their research topics frequently address issues related to traffic and transportation systems:

  • Traffic control and management
  • Transportation Planning and Optimization
  • Evacuation and Crowd Dynamics
  • Traffic Prediction and Management Techniques
  • Navier-Stokes equation solutions
  • Fluid Dynamics and Turbulent Flows
  • Transportation and Mobility Innovations

Paola Goatin has contributed to various recent scientific publications, including:

  • "A multiscale model for traffic regulation via autonomous vehicles" (2020), published at BOA (University of Milano-Bicocca)
  • "Micro-Macro Limit of a Nonlocal Generalized Aw-Rascle Type Model" (2020), published in SIAM Journal on Applied Mathematics
  • "Traffic Control Via Platoons of Intelligent Vehicles for Saving Fuel Consumption in Freeway Systems" (2020), published in IEEE Control Systems Letters
  • "Multi-Scale Model-Based Hierarchical Control of Freeway Traffic via Platoons of Connected and Automated Vehicles" (2022), published in IEEE Open Journal of Intelligent Transportation Systems
  • "Well-posedness of a non-local model for material flow on conveyor belts" (2020), published at IRIS UNIMORE (University of Modena and Reggio Emilia)

The venues where Goatin frequently publishes research include:

  • arXiv (Cornell University)
  • SIAM Journal on Applied Mathematics
  • IEEE Control Systems Letters
  • Networks and Heterogeneous Media
  • Applied Mathematical Modelling

Among regular research collaborators, Goatin often works with:

  • Benedetto Piccoli
  • Maria Laura Delle Monache
  • Mauro Garavello
  • Alexandre M. Bayen
  • Antonella Ferrara

Best Publications

  • The Aw-Rascle vehicular traffic flow model with phase transitions

    Paola Goatin

  • The Riemann problem for a class of resonant hyperbolic systems of balance laws

    Paola Goatin;Philippe G. LeFloch

  • Well-posedness of a conservation law with non-local flux arising in traffic flow modeling

    Sebastien Blandin;Paola Goatin

  • Macroscopic modeling and simulations of room evacuation

    Monika Twarogowska;Paola Goatin;Regis Duvigneau

  • A General Phase Transition Model for Vehicular Traffic

    Sebastien Blandin;Daniel B. Work;Paola Goatin;Benedetto Piccoli

  • A well posed conservation law with a variable unilateral constraint

    Rinaldo M. Colombo;Paola Goatin

  • Scalar conservation laws with moving constraints arising in traffic flow modeling: an existence result

    M.L. Delle Monache;P. Goatin

  • Finite volume schemes for locally constrained conservation laws

    Boris Andreianov;Paola Goatin;Nicolas Seguin

  • Well-posedness and finite volume approximations of the LWR traffic flow model with non-local velocity

    Paola Goatin;Sheila Scialanga

  • Oleinik type estimates and uniqueness for n×n conservation laws

    Alberto Bressan;Paola Goatin

  • NONLOCAL SYSTEMS OF CONSERVATION LAWS IN SEVERAL SPACE DIMENSIONS

    Aekta Aggarwal;Rinaldo M. Colombo;Paola Goatin

  • Speed limit and ramp meter control for traffic flow networks

    Paola Goatin;Simone Göttlich;Oliver Kolb

  • On the modelling and management of traffic

    Rinaldo M. Colombo;Paola Goatin;Massimiliano D. Rosini

  • Global entropy weak solutions for general non-local traffic flow models with anisotropic kernel

    Felisia Angela Chiarello;Paola Goatin

  • Godunov scheme and sampling technique for computing phase transitions in traffic flow modeling

    Christophe Chalons;Paola Goatin

  • General constrained conservation laws. Application to pedestrian flow modeling.

    Christophe Chalons;Paola Goatin;Nicolas Seguin

  • Invariant Sets for Controlled Degenerate Diffusions: A Viscosity Solutions Approach

    Martino Bardi;Paola Goatin

  • Adjoint-Based Optimization on a Network of Discretized Scalar Conservation Laws with Applications to Coordinated Ramp Metering

    Jack Reilly;Samitha Samaranayake;Maria Laura Delle Monache;Walid Krichene

  • The Aw–Rascle traffic model with locally constrained flow

    Mauro Garavello;Paola Goatin

  • Micro-macro limit of a non-local generalized Aw-Rascle type model

    Felisia Angela Chiarello;Jan Friedrich;Paola Goatin;Simone Göttlich

  • A Macroscopic model for Pedestrian Flows in Panic Situations

    Paola Goatin;Rinaldo M. Colombo;Massimiliano D Rosini

Frequent Co-Authors

Rinaldo M. Colombo
Rinaldo M. Colombo University of Brescia
Alexandre M. Bayen
Alexandre M. Bayen University of California, Berkeley
Benedetto Piccoli
Benedetto Piccoli Rutgers, The State University of New Jersey
Philippe G. LeFloch
Philippe G. LeFloch Sorbonne University
Antonella Ferrara
Antonella Ferrara University of Pavia
Alberto Bressan
Alberto Bressan Pennsylvania State University
Armin Seyfried
Armin Seyfried Forschungszentrum Jülich
Anton A. Stoorvogel
Anton A. Stoorvogel University of Twente
Carlos Canudas de Wit
Carlos Canudas de Wit Grenoble Institute of Technology

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