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ORCIDFrancisco José Silva Alvarez
Person information
- affiliation: University of Limoges, CNRS XLIM UMR, France
Other persons with the same name
- Francisco J. Silva — disambiguation page
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2020 – today
- 2024
[j10]Elisabetta Carlini
, Francisco José Silva Alvarez, Ahmad Zorkot:
A Lagrange-Galerkin Scheme for First Order Mean Field Game Systems. SIAM J. Numer. Anal. 62(1): 167-198 (2024)- 2023
- [j9]Olivier Bachelier, Thomas Cluzeau, Alexandre Rigaud, Francisco José Silva Alvarez, Nima Yeganefar:
On exponential stability of a class of descriptor continuous linear 2D Roesser models. Int. J. Control 96(6): 1582-1593 (2023) - [j8]Elisa Calzola, Elisabetta Carlini, Xavier Dupuis, Francisco J. Silva:
A semi-Lagrangian scheme for Hamilton-Jacobi-Bellman equations with oblique derivatives boundary conditions. Numerische Mathematik 153(1): 49-84 (2023) - [j7]Olivier Bachelier, Thomas Cluzeau, Alexandre Rigaud, Francisco José Silva Alvarez, Nader Yeganefar, Nima Yeganefar:
On the Connections Between Various Stability Notions for Linear 2-D Discrete Models. IEEE Trans. Autom. Control. 68(12): 7919-7926 (2023) - [i3]Elisabetta Carlini, Francisco J. Silva, Ahmad Zorkot:
A Lagrange-Galerkin scheme for first order mean field games systems. CoRR abs/2303.14941 (2023) - 2022
- [c4]Olivier Bachelier, Thomas Cluzeau, Alexandre Rigaud, Francisco José Silva Alvarez, Nima Yeganefar:
Equivalence between different stability definitions for 2D linear discrete Roesser models. CDC 2022: 4230-4235 - [i2]Elisa Calzola, Elisabetta Carlini, Francisco J. Silva:
A high-order Lagrange-Galerkin scheme for a class of Fokker-Planck equations and applications to mean field games. CoRR abs/2207.08463 (2022) - 2021
- [i1]Elisa Calzola, Elisabetta Carlini, Xavier Dupuis, Francisco J. Silva:
A semi-Lagrangian scheme for Hamilton-Jacobi-Bellman equations with oblique boundary conditions. CoRR abs/2109.10228 (2021) - 2020
- [j6]Olivier Bachelier, Thomas Cluzeau, Francisco José Silva Alvarez, Nima Yeganefar:
Stability of one-dimensioned spatially interconnected systems. Multidimens. Syst. Signal Process. 31(3): 1005-1028 (2020) - [j5]Abderrahim Jourani, Francisco J. Silva:
Existence of Lagrange Multipliers under Gâteaux Differentiable Data with Applications to Stochastic Optimal Control Problems. SIAM J. Optim. 30(1): 319-348 (2020)
2010 – 2019
- 2018
- [j4]Olivier Bachelier, Thomas Cluzeau, Ronan David, Francisco José Silva Alvarez, Nader Yeganefar, Nima Yeganefar:
Structural stability, asymptotic stability and exponential stability for linear multidimensional systems: the good, the bad and the ugly. Int. J. Control 91(12): 2714-2725 (2018) - [j3]Elisabetta Carlini, Francisco J. Silva:
On the Discretization of Some Nonlinear Fokker-Planck-Kolmogorov Equations and Applications. SIAM J. Numer. Anal. 56(4): 2148-2177 (2018) - 2017
- [j2]Elisabetta Carlini, Adriano Festa, Francisco J. Silva, Marie-Therese Wolfram:
A Semi-Lagrangian Scheme for a Modified Version of the Hughes' Model for Pedestrian Flow. Dyn. Games Appl. 7(4): 683-705 (2017) - 2015
- [c3]Ronan David, Nima Yeganefar, Francisco J. Silva, Olivier Bachelier, Nader Yeganefar:
Existence and uniqueness of the solutions of continuous nonlinear 2D Roesser Models: The globally Lipschitz case. ECC 2015: 165-168 - [c2]Ronan David, Francisco J. Silva, Nima Yeganefar, Olivier Bachelier:
Existence and uniqueness of the solutions of continuous nonlinear 2D Roesser models: The locally Lipschitz continuous case. nDS 2015: 1-4 - 2014
- [j1]Elisabetta Carlini, Francisco J. Silva:
A Fully Discrete Semi-Lagrangian Scheme for a First Order Mean Field Game Problem. SIAM J. Numer. Anal. 52(1): 45-67 (2014) - 2013
- [c1]Elisabetta Carlini, Francisco J. Silva:
Semi-Lagrangian schemes for mean field game models. CDC 2013: 3115-3120
Coauthor Index
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