Gyrokinetic simulations of plasma turbulence in a Z-pinch using a moment based approach and advanced collision operators
arXiv:2208.01346 · doi:10.1017/S0022377823000284
Abstract
The first nonlinear gyrokinetic simulations obtained using a moment approach based on the Hermite-Laguerre decomposition of the distribution function are presented, implementing advanced models for the collision operator. Turbulence in a \modif{two-dimensional} Z-pinch is considered within a flux tube configuration. In the collisionless regime, our gyromoment approach shows very good agreement with nonlinear simulations carried out with the continuum gyrokinetic code GENE, even with fewer gyromoments than required for the convergence of the linear growth rate. By using advanced linear collision operators, the role of collisions in setting the level of turbulent transport is then analyzed. The choice of collision operator model is shown to have a crucial impact when turbulence is quenched by the presence of zonal flows. The convergence properties of the gyromoment approach improve when collisions are included.
28 pages, 14 figures
References in corpus (8)
- Linearized model Fokker-Planck collision operators for gyrokinetic simulations. I. Theory
- Fourier-Hermite spectral representation for the Vlasov-Poisson system in the weakly collisional limit
- Zonally dominated dynamics and Dimits threshold in curvature-driven ITG turbulence
- Local Gyrokinetic Collisional Theory of the Ion-Temperature Gradient Mode
- Development of Advanced Linearized Gyrokinetic Collision Operators Using a Moment Approach
- Dimits transition in three-dimensional ion-temperature-gradient turbulence
- Dimits shift, avalanche-like bursts, and Solitary propagating structures in the two-field Flux-Balanced Hasegawa-Wakatani model for plasma edge turbulence
- Predicting the Z-pinch Dimits shift through gyrokinetic tertiary instability analysis of the entropy mode
Cited by in corpus (4)
- Full-F Turbulent Simulation in a Linear Device using a Gyro-Moment Approach
- A Parallel-Kinetic-Perpendicular-Moment Model for Magnetized Plasmas
- Machine-learning Closure for Vlasov-Poisson Dynamics in Fourier-Hermite Space
- The gyrokinetic field invariant and electromagnetic temperature-gradient instabilities in `good-curvature' plasmas