2014
DOI: 10.1063/1.4871387
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Microturbulence in DIII-D tokamak pedestal. I. Electrostatic instabilities

Abstract: Gyrokinetic simulations of electrostatic driftwave instabilities in a tokamak edge have been carried out to study the turbulent transport in the pedestal of an H-mode plasma. The simulations use annulus geometry and focus on two radial regions of a DIII-D experiment: the pedestal top with a mild pressure gradient and the middle of the pedestal with a steep pressure gradient. A reactive trapped electron instability with a typical ballooning mode structure is excited by trapped electrons in the pedestal top. In … Show more

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Cited by 42 publications
(69 citation statements)
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“…The unconventional eigen modes with θ p = 0 have been recently discovered in the strong gradient parameter regime. Typically, |θ p | or < π/2 have been shown to exist [7,8,13,14]. In this work, we find the most general unconventional eigen mode structures from first principle gyrokinetic simulations.…”
mentioning
confidence: 73%
“…The unconventional eigen modes with θ p = 0 have been recently discovered in the strong gradient parameter regime. Typically, |θ p | or < π/2 have been shown to exist [7,8,13,14]. In this work, we find the most general unconventional eigen mode structures from first principle gyrokinetic simulations.…”
mentioning
confidence: 73%
“…Experimentally, fluctuations have been diagnosed that are consistent with MTM [22,23,25], KBM [22,[24][25][26], and trapped electron modes (TEM) [22], while linear gyrokinetic modeling has identified MTM [19,[27][28][29][30], TEM [30,31], ETG [29,30,32,33], KBM [19,26,27,29,30,34,35], and unidentified drift waves [36]. Due to the large number of possible instabilities, and the complexity of the nonlinear turbulent state (that reflects the underlying instabilities in not so obvious ways), no clear picture has emerged regarding the relative importance of these modes for pedestal transport.…”
Section: Pacs Numbersmentioning
confidence: 99%
“…[28][29][30] Gyrokinetic codes such as GTC or GYRO were also successfully applied to simulate microinstabilities in the edge of tokamak plasmas. 7,31,32 The validity of the gyrokinetic ordering (q=L < 1) at the plasma edge, where the profile scale lengths (L) may be close to the ion gyroradius (q i ), was further assessed for the values used in this numerical study. Table I shows the ratios (q i =L ptot ) calculated from the experimental results, with q i the ion gyroradius and L ptot the total pressure gradient scale length.…”
Section: Introductionmentioning
confidence: 99%