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Denis Matignon
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2020 – today
- 2024
- [j13]Jesus-Pablo Toledo-Zucco
, Denis Matignon, Charles Poussot-Vassal, Yann Le Gorrec:
Structure-preserving discretization and model order reduction of boundary-controlled 1D port-Hamiltonian systems. Syst. Control. Lett. 194: 105947 (2024) - [i6]Jesus-Pablo Toledo-Zucco, Denis Matignon, Charles Poussot-Vassal:
Scattering-Passive Structure-Preserving Finite Element Method for the Boundary Controlled Transport Equation with a Moving Mesh. CoRR abs/2402.01232 (2024) - [i5]Jesus-Pablo Toledo-Zucco, Denis Matignon, Charles Poussot-Vassal, Yann Le Gorrec:
Structure-Preserving Discretization and Model Order Reduction of Boundary-Controlled 1D Port-Hamiltonian Systems. CoRR abs/2402.06425 (2024) - 2023
- [c9]Charles Poussot-Vassal, Denis Matignon, Ghilslain Haine, Pierre Vuillemin:
Data-driven port-Hamiltonian structured identification for non-strictly passive systems. ECC 2023: 1-6 - 2022
- [j12]Ilyes Moufid
Energy analysis and discretization of the time-domain equivalent fluid model for wave propagation in rigid porous media. J. Comput. Phys. 451: 110888 (2022) - [i4]Charles Poussot-Vassal, Denis Matignon, Ghislain Haine, Pierre Vuillemin:
Data-driven identification of a 2D wave equation model with port-Hamiltonian structure. CoRR abs/2211.16250 (2022) - 2021
- [j11]Flávio Luiz Cardoso-Ribeiro, Denis Matignon, Laurent Lefèvre:
A partitioned finite element method for power-preserving discretization of open systems of conservation laws. IMA J. Math. Control. Inf. 38(2): 493-533 (2021) - [c8]Ghislain Haine, Denis Matignon:
Structure-Preserving Discretization of a Coupled Heat-Wave System, as Interconnected Port-Hamiltonian Systems. GSI 2021: 191-199 - [c7]Antoine Bendimerad-Hohl, Ghislain Haine
Structure-preserving Discretization of the Cahn-Hilliard Equations Recast as a Port-Hamiltonian System. GSI (2) 2021: 192-201 - [c6]Gabriel Verrier, Ghislain Haine
Modelling and Structure-Preserving Discretization of the Schrödinger as a Port-Hamiltonian System, and Simulation of a Controlled Quantum Box. GSI (2) 2021: 392-401 - 2020
- [j10]Flávio Luiz Cardoso-Ribeiro
Port-Hamiltonian model of two-dimensional shallow water equations in moving containers. IMA J. Math. Control. Inf. 37(4): 1348-1366 (2020) - [i3]Andrea Brugnoli, Daniel Alazard, Valerie Pommier-Budinger, Denis Matignon:
Structure-preserving discretization of port-Hamiltonian plate models. CoRR abs/2006.04612 (2020) - [i2]Ghislain Haine, Denis Matignon, Anass Serhani:
Numerical analysis of a structure-preserving space-discretization for an anisotropic and heterogeneous boundary controlled N-dimensional wave equation as port-Hamiltonian system. CoRR abs/2006.15032 (2020)
2010 – 2019
- 2019
- [j9]Saïd Aoues
Modeling and Control of a Rotating Flexible Spacecraft: A Port-Hamiltonian Approach. IEEE Trans. Control. Syst. Technol. 27(1): 355-362 (2019) - [c5]Andrea Brugnoli, Daniel Alazard, Valerie Pommier-Budinger, Denis Matignon:
Interconnection of the Kirchhoff plate within the port-Hamiltonian framework. CDC 2019: 6857-6862 - [c4]Flávio Luiz Cardoso-Ribeiro
Port-Hamiltonian modeling, discretization and feedback control of a circular water tank. CDC 2019: 6881-6886 - [c3]Anass Serhani, Denis Matignon, Ghislain Haine
A Partitioned Finite Element Method for the Structure-Preserving Discretization of Damped Infinite-Dimensional Port-Hamiltonian Systems with Boundary Control. GSI 2019: 549-558 - [i1]Flávio Luiz Cardoso-Ribeiro, Denis Matignon, Laurent Lefèvre:
A Partitioned Finite Element Method for power-preserving discretization of open systems of conservation laws. CoRR abs/1906.05965 (2019) - 2018
- [j8]Florian Monteghetti
Energy analysis and discretization of nonlinear impedance boundary conditions for the time-domain linearized Euler equations. J. Comput. Phys. 375: 393-426 (2018) - 2016
- [j7]Bruno Lombard, Denis Matignon:
Diffusive Approximation of a Time-Fractional Burger's Equation in Nonlinear Acoustics. SIAM J. Appl. Math. 76(5): 1765-1791 (2016) - 2013
- [j6]Denis Matignon, Thomas Hélie:
A class of damping models preserving eigenspaces for linear conservative port-Hamiltonian systems. Eur. J. Control 19(6): 486-494 (2013) - [j5]Yann Le Gorrec
Coupling between hyperbolic and diffusive systems: A port-Hamiltonian formulation. Eur. J. Control 19(6): 505-512 (2013) - 2010
- [j4]J.-F. Deü
Simulation of fractionally damped mechanical systems by means of a Newmark-diffusive scheme. Comput. Math. Appl. 59(5): 1745-1753 (2010) - [j3]Houssem Haddar
Efficient solution of a wave equation with fractional-order dissipative terms. J. Comput. Appl. Math. 234(6): 2003-2010 (2010) - [j2]Rémi Mignot, Thomas Hélie, Denis Matignon:
Digital Waveguide Modeling for Wind Instruments: Building a State-Space Representation Based on the Webster-Lokshin Model. IEEE Trans. Speech Audio Process. 18(4): 843-854 (2010)
2000 – 2009
- 2006
- [j1]Thomas Hélie, Denis Matignon:
Representations with poles and cuts for the time-domain simulation of fractional systems and irrational transfer functions. Signal Process. 86(10): 2516-2528 (2006) - 2001
- [c2]G. Dauphin, Denis Matignon:
Application of diffusive representations to discretized fractional systems: Stability, positivity and simulations issues. ECC 2001: 1490-1495
1990 – 1999
- 1992
- [c1]Denis Matignon, Philippe Depalle, Xavier Rodet:
State Space Models for Wind-Instrument Synthesis. ICMC 1992
Coauthor Index
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