2016
DOI: 10.1088/0029-5515/57/1/016002
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Global kinetic ballooning mode simulations in BOUT++

Abstract: We report on simulation results of a 3+1 gyro-Landau-fluid (GLF) model in BOUT++ framework, which contributes to increasing the physics understanding of the edge turbulence. We find that there is no second stability region of kinetic ballooning modes (KBM) in the concentric circular geometry. The first unstable β of KBM decreases below the ideal ballooning mode threshold with increasing … Show more

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Cited by 26 publications
(23 citation statements)
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“…Ballooning instability coupled with weakening diamagnetic stabilization could lead to the peak in mode structure at the top of the pedestal in figures 9(b) and (c). It is worth mentioning that the discontinuity of the growth rate versus the toroidal mode number n due to the transition of the radial mode position has been reported in the BOUT++ high beta simulation, as shown in figure 11 of [40]. In that case, the peak gradient position of the pedestal is in the second ballooning stability region and is also stable for low-n peeling modes because of the small bootstrap current.…”
Section: Multi-code Benchmarking Of Intermediate-n Modesmentioning
confidence: 74%
“…Ballooning instability coupled with weakening diamagnetic stabilization could lead to the peak in mode structure at the top of the pedestal in figures 9(b) and (c). It is worth mentioning that the discontinuity of the growth rate versus the toroidal mode number n due to the transition of the radial mode position has been reported in the BOUT++ high beta simulation, as shown in figure 11 of [40]. In that case, the peak gradient position of the pedestal is in the second ballooning stability region and is also stable for low-n peeling modes because of the small bootstrap current.…”
Section: Multi-code Benchmarking Of Intermediate-n Modesmentioning
confidence: 74%
“…However, the nonlinear dynamics of the KBM, and in particular the role of kinetic effects [11] is not well understood. Numerical simulations on the nonlinear saturation of KBMs have been inconclusive [12][13][14]. Various simulation results suggest that KBMs can only saturate nonlinearly with pressure profile relaxation [12] or increased flow shear [13] above a critical value of beta.…”
mentioning
confidence: 99%
“…Implementation of such a neural network model in global 3D fluid turbulence codes, for example, BOUT++ 17 and GDB 18 , is another level of complexity (e.g., nonuniform grid, non-periodic boundary conditions, dependence on other plasma quantities). Further benchmark neural network based Landau fluid code with existing Landau-fluid 25 and Gyro-fluid module 26,27 of BOUT++ is an on-going research and will be reported in future publications.…”
Section: Arxiv:190911509v1 [Physicscomp-ph] 25 Sep 2019mentioning
confidence: 99%