Details

IT16 · Integrated Analysis of Alfvén Eigenmode in Toroidal Plasmas

A. Fukuyama and A. Sonoda
Department of Nuclear Engineering, Kyoto 606-8501, Japan
fukuyama@nucleng.kyoto-u.ac.jp


Abstract: The linear stability of Alfvén eigenmodes (AE) is numerically studied for various configurations in toroidal plasmas. We use the three-dimension full wave code (TASK/WM) which solves Maxwell's equation with a kinetic dielectric tensor in a magnetic flux coordinates as a boundary value problem and obtain the spatial structure of an Alfvén eigenmode with a complex eigen frequency. The TASK/WM code is now included as a module in the integrated simulation code system, TASK. We may employ spatial profiles predicted by the transport module or obtained from the ITPA profile database. We may also make use of the velocity distribution function of energetic ions computed by the three-dimensional bounce-averaged Fokker-Planck module. The distribution function is numerically integrated to give the kinetic dielectric tensor.      
      We consider three cases: (1) Q=10 standard operation on ITER, (2) advanced operation with negative magnetic shear on ITER, (3) helical configuration on compact helical system (CHS). In the case of ITER standard operation, the profiles of density, temperature and safety factor are computed by the transport module with the CDBM turbulent transport model. The dependence of the AE stability on the energy distribution function of alpha particles is examined by varying the external heating profile. In the case of ITER advanced operation, systematic study on the magnetic shear and the internal transport barrier of density is carried out. In the case of CHS plasma, three-dimensional magnetic configuration calculated by the MHD equilibrium code, VMEC, is employed. The linear stabilities of global, toroidal and helical AEs are examined and the results are compared with experimental observations.
      Formulation for the integro-differential analysis including the effects of finite particle orbit size will be also discussed.