Journal of Applied Mathematics and Physics

Journal of Applied Mathematics and Physics

ISSN Print: 2327-4352
ISSN Online: 2327-4379
www.scirp.org/journal/jamp
E-mail: jamp@scirp.org
"Numerical Approximation of Port-Hamiltonian Systems for Hyperbolic or Parabolic PDEs with Boundary Control"
written by Andrea Brugnoli, Ghislain Haine, Anass Serhani, Xavier Vasseur,
published by Journal of Applied Mathematics and Physics, Vol.9 No.6, 2021
has been cited by the following article(s):
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[1] Pseudo-Hamiltonian neural networks with state-dependent external forces
Physica D: Nonlinear …, 2023
[2] A Two-Dimensional Port-Hamiltonian Model for Coupled Heat Transfer
Mathematics, 2022
[3] Port-Hamiltonian Neural Networks with State Dependent Ports
arXiv preprint arXiv …, 2022
[4] Data-driven identification of a 2D wave equation model with port-Hamiltonian structure
Vassal, D Matignon, G Haine… - arXiv preprint arXiv …, 2022
[5] Long-time behavior of a coupled heat-wave system using a structure-preserving finite element method
Mathematical Reports, 2022
[6] From discrete modeling to explicit FE models for port-Hamiltonian systems of conservation laws
IFAC-PapersOnLine, 2022
[7] PFEM: a mixed structure-preserving discretization method for port-Hamiltonian systems
2022
[8] A Partitioned Finite Element Method (PFEM) for power-preserving discretization of port-Hamiltonian systems (pHs) with polynomial nonlinearity
Ribeiro, D Matignon, 2022
[9] Dissipative Shallow Water Equations: a port-Hamiltonian formulation
Ribeiro, D Matignon, L Lefèvre - IFAC-PapersOnLine, 2021
[10] On port-Hamiltonian formulations of 3-dimensional compressible Newtonian fluids
Physics of …, 2021
[11] A Partitioned Finite Element Method for power-preserving discretization of open systems of conservation laws
2021
[12] Structure-Preserving Discretization of a Coupled Heat-Wave System, as Interconnected Port-Hamiltonian Systems
2021
[13] Incompressible Navier-Stokes Equation as port-Hamiltonian systems: velocity formulation versus vorticity formulation
IFAC-PapersOnLine, 2021
[14] A port-Hamiltonian formulation of flexible structures. Modelling and structure-preserving finite element discretization
2020
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