Jul 2 – 6, 2018
Žofín Palace
Europe/Prague timezone

P5.1100 Properties of ion temperature gradient mode in tokamak plasmas with inverted density profiles

Jul 6, 2018, 2:00 PM
2h
Mánes

Mánes

Speaker

Huarong Du

Description

See the full Abstract at http://ocs.ciemat.es/EPS2018ABS/pdf/P5.1100.pdf Properties of ion temperature gradient mode in tokamak plasmas with inverted density profiles Huarong Du1, Zhengxiong Wang2, Yuhong Xu1 1 Institute of Fusion Science, School of Physical Science and Technology, Southwest Jiaotong University, Chengdu 610031, China 2 Key Laboratory of Materials Modification by Beams of the Ministry of Education, School of Physics and Optoelectronic Engineering, Dalian University of Technology, Dalian 116024, China The ion temperature gradient (ITG) mode in tokamak plasmas with inverted density profiles are numerically investigated with the gyrokinetic integral eigenmode equation. From comprehensive local parametric scans, we obtain stability diagrams for ITG mode and trapped electron mode (TEM) in terms of density and temperature gradient scale lengths [1]. In addition, deviations are found on the ITG threshold from an early analytic theory in sheared slab geometry with the adiabatic electron response [2]. Results show that, for the inverted density profile, there exists a normalized threshold temperature gradient above which the ITG mode and TEM are either separately or simultaneously unstable [3]. Besides, the trapped electrons are observed to stabilize the ITG mode with typical scale length k i  1 , which is different from the conventional ITG mode in the long wavelength region. The critical ion temperature gradient R / LTic of the ITG mode for negative R / Ln ( Ln  n / n ) is somewhat higher (lower) than that for positive R / Ln in the moderate (steep) density gradient region. Moreover, the effects of different physics elements (such as safety factor, temperature ratio, magnetic shear, and toroidicity) have also been studied. [1] Huarong Du, Zheng-Xiong Wang, et al., Phys. Plasmas 21, 052101(2014). [2] T. S. Hahm and W. M. Tang, Phys. Fluids B 1, 1185 (1989). [3] Huarong Du, Hogun Jhang, T. S. Hahm, et al., Phys. Plasmas 24, 122501(2017).

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