International audienceThe goal of this paper is to derive the Hamiltonian structure of polarized and magnetized Euler-Maxwell fluids by reduction of the canonical symplectic form on phase space, and to generalize the dynamics to the non-abelian case. The Hamiltonian function we propose in this case, allows us to unify and relate in a simple way the main models of nonabelian charged fluids and their Hamiltonian structures. © 2011 International Press
textThe Hamiltonian and Action Principle (HAP) formulations of plasmas and fluids are explored in a ...
The Lie-Poisson Hamiltonian structure of the special-relativistic electromagnetic fluid equations i ...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...
International audienceThe goal of this paper is to derive the Hamiltonian structure of polarized and...
Noncanonical Hamiltonian structures are presented both for Yang-Mills/Vlasov plasmas and for ideal f...
AbstractThis paper develops the theory of affine Euler–Poincaré and affine Lie–Poisson reductions an...
A new Hamiltonian density formulation of a perfect fluid with or without a magnetic field is present...
Hamiltonian formulations of quasilinear theory are presented for the cases of uniform and nonuniform...
The equations of motion are derived for the dynamical folding of charged molecular strands (such as...
Differential geometry based upon the Cartan calculus of differential forms is applied to investigate...
This article reviews recent activity on the Hamiltonian formulation of fluid models for plasmas in t...
Morrison [25] has observed that the Maxwell-Vlasov and Poisson-Vlasov equations for a collisionless ...
The equations of motion are derived for the dynamical folding of charged molec-ular strands (such as...
Starting from generic bilinear Hamiltonians, constructed by covariant vector, bivector or tensor fie...
A Hamiltonian formulation is presented to include long-ranged, topologically nontrivial asymptotic s...
textThe Hamiltonian and Action Principle (HAP) formulations of plasmas and fluids are explored in a ...
The Lie-Poisson Hamiltonian structure of the special-relativistic electromagnetic fluid equations i ...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...
International audienceThe goal of this paper is to derive the Hamiltonian structure of polarized and...
Noncanonical Hamiltonian structures are presented both for Yang-Mills/Vlasov plasmas and for ideal f...
AbstractThis paper develops the theory of affine Euler–Poincaré and affine Lie–Poisson reductions an...
A new Hamiltonian density formulation of a perfect fluid with or without a magnetic field is present...
Hamiltonian formulations of quasilinear theory are presented for the cases of uniform and nonuniform...
The equations of motion are derived for the dynamical folding of charged molecular strands (such as...
Differential geometry based upon the Cartan calculus of differential forms is applied to investigate...
This article reviews recent activity on the Hamiltonian formulation of fluid models for plasmas in t...
Morrison [25] has observed that the Maxwell-Vlasov and Poisson-Vlasov equations for a collisionless ...
The equations of motion are derived for the dynamical folding of charged molec-ular strands (such as...
Starting from generic bilinear Hamiltonians, constructed by covariant vector, bivector or tensor fie...
A Hamiltonian formulation is presented to include long-ranged, topologically nontrivial asymptotic s...
textThe Hamiltonian and Action Principle (HAP) formulations of plasmas and fluids are explored in a ...
The Lie-Poisson Hamiltonian structure of the special-relativistic electromagnetic fluid equations i ...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...