DoctoralThis note presents different descriptions of the equations of motion of a charged particle subject to an electromagnetic field. Variational principles are given in their Lagrangian and Hamiltonian forms. A non-canonical form is determined in the special case of a strong magnetic guide-field. Conditions for integrability and existence of angle/action variables are derived and discussed. This methodology is applied to the tokamak magnetic configuration. Trajectories are explicitly calculated in the limit of small orbit width. Corresponding angle/action variables are constructed
The equations of motion for the position and spin of a classical particle coupled to an external ele...
We describe the Orbite code for calculating trajectories of charged particles in a magnetic field.No...
The guiding center motion and the adiabatic invariants of charged particle trajectories in electroma...
"A classification of particle orbits near the magnetic axis in a tokamak is presented in a space of ...
The classical problem of the motion of a charged particle on a slowly varying electromagnetic field ...
SIGLEAvailable from British Library Document Supply Centre- DSC:9091.9F(CLM-P--781) / BLDSC - Britis...
A classification of particle orbits near the magnetic axis in a tokamak is presented in a space of c...
Knowledge in classical electromagnetismThe path of a charged, and otherwise free, particle in a unif...
International audienceThe dynamics of a low-energy charged particle in an axis-symmetric magnetic fi...
International audienceThe dynamics of a low-energy charged particle in an axis-symmetric magnetic fi...
International audienceAn alternative derivation of the equation of motion of a charged point particl...
In the present work we extend the discrete Lagrangian integrator method presented in Ref. [1] to der...
The dynamics of a low-energy charged particle in an axis-symmetric magnetic field is known to be a r...
A simplification of the canonical Hamiltonian variables for the guiding center motion of a charged p...
It is the object of the present work to derive, develop, and illustrate a method for the calculation...
The equations of motion for the position and spin of a classical particle coupled to an external ele...
We describe the Orbite code for calculating trajectories of charged particles in a magnetic field.No...
The guiding center motion and the adiabatic invariants of charged particle trajectories in electroma...
"A classification of particle orbits near the magnetic axis in a tokamak is presented in a space of ...
The classical problem of the motion of a charged particle on a slowly varying electromagnetic field ...
SIGLEAvailable from British Library Document Supply Centre- DSC:9091.9F(CLM-P--781) / BLDSC - Britis...
A classification of particle orbits near the magnetic axis in a tokamak is presented in a space of c...
Knowledge in classical electromagnetismThe path of a charged, and otherwise free, particle in a unif...
International audienceThe dynamics of a low-energy charged particle in an axis-symmetric magnetic fi...
International audienceThe dynamics of a low-energy charged particle in an axis-symmetric magnetic fi...
International audienceAn alternative derivation of the equation of motion of a charged point particl...
In the present work we extend the discrete Lagrangian integrator method presented in Ref. [1] to der...
The dynamics of a low-energy charged particle in an axis-symmetric magnetic field is known to be a r...
A simplification of the canonical Hamiltonian variables for the guiding center motion of a charged p...
It is the object of the present work to derive, develop, and illustrate a method for the calculation...
The equations of motion for the position and spin of a classical particle coupled to an external ele...
We describe the Orbite code for calculating trajectories of charged particles in a magnetic field.No...
The guiding center motion and the adiabatic invariants of charged particle trajectories in electroma...