In this manuscript, a general formulation of 3-dimensional compressible fluids based on the port-Hamiltonian framework is presented, both for isentropic and non-isentropic assumptions, describing the energy flux between the mechanical, chemical, and thermal domains, with an explicit characterization of the first and the second law of thermodynamics. For isentropic fluids, the conversion of kinetic energy into heat by viscous friction is considered as energy dissipation associated with the rotation and compression of the fluid. A dissipative port-Hamiltonian formulation is derived for this class of fluids, including vorticity boundary conditions in the port variables. For non-isentropic fluids, we consider a fluid mixture with multiple chemical ...
This chapter presents the formulation of distributed parameter systems in terms of port-Hamiltonian ...
Reaction-diffusion systems model the evolution of the constituents distributed in space under the in...
Using the Hodge decomposition on bounded domains the ncompressible Euler equations of gas dynamics a...
International audienceIn this paper we consider the physical-based modeling of 3D and 2D Newtonian f...
Part I of this paper presented a systematic derivation of the Stokes Dirac structure underlying the ...
A port-Hamiltonian model for compressible Newtonian fluid dynamics is presented in entirely coordina...
In this two-parts paper, we present a systematic procedure to extend the known Hamiltonian model of ...
It is shown how the geometric framework for distributed-parameter port-controlled Hamiltonian system...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...
In this Chapter we present some detailed examples of modelling in several domains using port and por...
Starting from the description of the isentropic compressible viscous fluid as port-Hamiltonian syste...
Abstract: Infinite dimensional Port Hamiltonian representation of non isothermal chemical reactors i...
International audience<span lang="EN-US">In this talk we extend infinite dimensional port-H...
Using the Hodge decomposition on bounded domains the compressible Euler equations of gas dynamics ar...
This chapter presents the formulation of distributed parameter systems in terms of port-Hamiltonian ...
Reaction-diffusion systems model the evolution of the constituents distributed in space under the in...
Using the Hodge decomposition on bounded domains the ncompressible Euler equations of gas dynamics a...
International audienceIn this paper we consider the physical-based modeling of 3D and 2D Newtonian f...
Part I of this paper presented a systematic derivation of the Stokes Dirac structure underlying the ...
A port-Hamiltonian model for compressible Newtonian fluid dynamics is presented in entirely coordina...
In this two-parts paper, we present a systematic procedure to extend the known Hamiltonian model of ...
It is shown how the geometric framework for distributed-parameter port-controlled Hamiltonian system...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...
In this Chapter we present some detailed examples of modelling in several domains using port and por...
Starting from the description of the isentropic compressible viscous fluid as port-Hamiltonian syste...
Abstract: Infinite dimensional Port Hamiltonian representation of non isothermal chemical reactors i...
International audience<span lang="EN-US">In this talk we extend infinite dimensional port-H...
Using the Hodge decomposition on bounded domains the compressible Euler equations of gas dynamics ar...
This chapter presents the formulation of distributed parameter systems in terms of port-Hamiltonian ...
Reaction-diffusion systems model the evolution of the constituents distributed in space under the in...
Using the Hodge decomposition on bounded domains the ncompressible Euler equations of gas dynamics a...