N. Forcadel

发表

Reachability and Minimal Times for State Constrained Nonlinear Problems without Any Controllability Assumption

Hasnaa Zidani, Olivier Bokanowski, Nicolas Forcadel, 2010, SIAM J. Control. Optim..

Convergence of a Generalized Fast Marching Method for a non-convex eikonal equation

M. Falcone, R. Monneau, N. Forcadel, 2008 .

A short time existence/uniqueness result for a nonlocal topology-preserving segmentation model

C. L. Guyader, N. Forcadel, 2012 .

Deterministic state constrained optimal control problems without controllability assumptions

O. Bokanowski, H. Zidani, N. Forcadel, 2011 .

Specified homogenization of a discrete traffic model leading to an effective junction condition

N. Forcadel, Wilfredo Salazar, Mamdouh Zaydan, 2018 .

Stochastic Homogenization of Hamilton–Jacobi Equations on a Junction

N. Forcadel, H. Ibrahim, Rima Fayad, 2020, Archive for Rational Mechanics and Analysis.

Minimizing movements for dislocation dynamics with a mean curvature term

N. Forcadel, Aurélien Monteillet, 2009 .

Existence and Uniqueness of Traveling Wave for Accelerated Frenkel–Kontorova Model

N. Forcadel, A. Ghorbel, S. Walha, 2014, Journal of Dynamics and Differential Equations.

Existence and Uniqueness of Traveling Waves for Fully Overdamped Frenkel–Kontorova Models

R. Monneau, N. Forcadel, M. Al Haj, 2013, Archive for Rational Mechanics and Analysis.

Homogenization of a discrete model for a bifurcation and application to traffic flow

N. Forcadel, Wilfredo Salazar, 2020, Journal de Mathématiques Pures et Appliquées.

Convergence of a non-local eikonal equation to anisotropic mean curvature motion. Application to dislocations dynamics

Régis Monneau, Francesca Da Lio, Nicolas Forcadel, 2008 .

Dislocation Dynamics: a Non-local Moving Boundary

Pierre Cardaliaguet, Régis Monneau, Nicolas Forcadel, 2006 .

A non-local macroscopic model for traffic flow

Ioana Ciotir, Antoine Tonnoir, Nicolas Forcadel, 2021, ESAIM: Mathematical Modelling and Numerical Analysis.

Uniqueness and existence of spirals moving by forced mean curvature motion

R. Monneau, N. Forcadel, C. Imbert, 2010, 1002.0326.

Existence and Uniqueness of Traveling Waves for Fully Overdamped Frenkel–Kontorova Models

N. Forcadel, R. Monneau, N. Forcadel, 2013 .

Junction Conditions for Hamilton–Jacobi Equations for Solving Real-Time Traffic Flow Problems

Bin Ran, Linfeng Zhang, Hongfei Jia, 2019, IEEE Access.

A semi-Lagrangian scheme for Hamilton-Jacobi equations on networks with application to traffic flow models

Adriano Festa, Elisabetta Carlini, Nicolas Forcadel, 2018, 1804.09429.

Homogenization of second order discrete model with local perturbation and application to traffic flow

Wilfredo Salazar, Mamdouh Zaydan, Nicolas Forcadel, 2016 .

A Generalized Fast Marching Method for Dislocation Dynamics

Elisabetta Carlini, Nicolas Forcadel, Régis Monneau, 2011, SIAM J. Numer. Anal..

Convergence of a Generalized Fast-Marching Method for an Eikonal Equation with a Velocity-Changing Sign

Maurizio Falcone, Elisabetta Carlini, Nicolas Forcadel, 2008, SIAM J. Numer. Anal..

Generalized fast marching method: applications to image segmentation

Christian Gout, Carole Le Guyader, Nicolas Forcadel, 2008, Numerical Algorithms.

From Heterogeneous Microscopic Traffic Flow Models to Macroscopic Models

Pierre Cardaliaguet, Nicolas Forcadel, P. Cardaliaguet, 2019, SIAM J. Math. Anal..

Dislocation dynamics with a mean curvature term: short time existence and uniqueness

Nicolas Forcadel, N. Forcadel, 2008, Differential and Integral Equations.

Limits and consistency of non-local and graph approximations to the Eikonal equation pdf

Mohamed-Jalal Fadili, Nicolas Forcadel, Thi Tuyen Nguyen, 2021, ArXiv.

Steady State and Long Time Convergence of Spirals Moving by Forced Mean Curvature Motion

R. Monneau, N. Forcadel, C. Imbert, 2014, 1404.2002.

A convergent scheme for a non-local coupled system modelling dislocations densities dynamics

A. El Hajj, N. Forcadel, N. Forcadel, 2007, Math. Comput..

Homogenization of accelerated Frenkel-Kontorova models with $n$ types of particles

Cyril Imbert, Nicolas Forcadel, R. Monneau, 2009, 0906.1722.

Spirals moving by mean curvature. Part I: a comparison principle

R. Monneau, N. Forcadel, C. Imbert, 2010 .

PhD thesis proposal in applied mathematics “Optimal Control Problems governed by Stochastic Partial Differential Equations.”

H. Zidani, N. Forcadel, 2021 .

Non-convex coercive Hamilton-Jacobi equations: Guerand's relaxation revisited

R. Monneau, N. Forcadel, Cyril Imbert, 2023, 2309.08224.

Homogenization of a stochastic viscous transport equation

Wilfredo Salazar, Ioana Ciotir, Nicolas Forcadel, 2021, Evolution Equations & Control Theory.

Homogenization of fully overdamped Frenkel-Kontorova models

Régis Monneau, Cyril Imbert, Nicolas Forcadel, 2009 .

Homogenization of some particle systems with two-body interactions and of the dislocation dynamics

R. Monneau, N. Forcadel, C. Imbert, 2008 .

Homogenization of the dislocation dynamics and of some particle systems with two-body interactions

Régis Monneau, Cyril Imbert, Nicolas Forcadel, 2007 .

Viscosity solutions for particle systems and homogenization of dislocation dynamics

R. Monneau, N. Forcadel, C. Imbert, 2008 .

Existence and Uniqueness of Traveling Wave for Accelerated Frenkel–Kontorova Model

N. Forcadel, A. Ghorbel, Sonda Walha, 2014, 1402.3045.

HOMOGENIZATION OF A MICROSCOPIC PEDESTRIANS MODEL ON A CONVERGENT JUNCTION

N. Forcadel, Mamdouh Zaydan, Nader El Khatib, 2023 .

Optimal control problems of BV trajectories with pointwise state constraints

H. Zidani, N. Forcadel, Z. Rao, 2011 .

State-Constrained Optimal Control Problems of Impulsive Differential Equations

Hasnaa Zidani, Zhiping Rao, Nicolas Forcadel, 2013, Applied Mathematics & Optimization.