60 research outputs found

    On The Generating Function Of Poincare Plots Defining One Dimensional Perturbed Hamiltonian Systems

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    Particle drift trajectories in the rotating field of the dynamic ergodic divertor in the TEXTOR tokamak - A Monte Carlo study

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    Statistical properties of the guide center trajectories are analyzed in the boundary region of the TEXTOR tokamak. The magnetic configuration investigated is a static magnetic field model consisting of a typical TEXTOR equilibrium with the following parameters: B-T= 2.2 T at the magnetic axis, and a limiter q value of q(a) = 4.2 and a perturbation. The perturbing field is created by the dynamic ergodization divertor (DED) coil system with a nominal current value of 10 kA. Both of the possible methods of operation: the static and the rotating one have been analyzed. Based on a randomly generated ensemble of 7 x 10(3) initial conditions the main statistical properties of the trajectories are reported. (C) 1997 Elsevier Science S.A

    Perturbed Magnetic Fields as Hamiltonian Problem

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    Test particle transport in perturbed magnetic fields in tokamaks

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    Numerical calculations of magnetic field line trajectories in a tokamak are used to investigate the common hypotheses that (i) field lines in a chaotic field make a Gaussian random walk and (ii) that the poloidal component of the magnetic field is uniform in regions with a chaotic magnetic field. Both hypotheses are found invalid in typical tokamak conditions. A test particle transport model in the so-called "collisionless diffusion" limit is presented, based on the field line excursions in numerical simulations. Decorrelation mechanisms that effectively enhance the transport in a stochastic field are investigated. (C) 1999 American Institute of Physics. [S1070-664X(99)02406-4]

    On Diffusion of Magnetic-Field Lines - Response

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