2005
DOI: 10.1063/1.1894745
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Advances in understanding quiescent H-mode plasmas in DIII-D

Abstract: Recent QH-mode research on DIII-D [J. L. Luxon et al., Plasma Physics and Controlled Nuclear Fusion Research 1996 (International Atomic Energy Agency, Vienna, 1987), Vol. I, p. 159] has used the peeling-ballooning modes model of edge magnetohydrodynamic stability as a working hypothesis to organize the data; several predictions of this theory are consistent with the experimental results. Current ramping results indicate that QH modes operate near the edge current limit set by peeling modes. This operating poin… Show more

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Cited by 128 publications
(181 citation statements)
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“…As the mode grows to finite amplitude, its magnetic fields interact with the vacuum vessel wall, slowing the plasma rotation, decreasing the rotational shear and, hence, reducing the drive for the mode, thus allowing the mode to saturate at finite amplitude. Experimentally, we see a decrease in edge rotation and an increase in edge particle transport whenever the EHO starts and grows to finite amplitude [1]. The increased particle transport leads to reduced edge density and edge density gradient, which in turn reduces the edge bootstrap current.…”
Section: Ex/8-4 2 Peeling-ballooning Mode Stability and Qh-mode Opermentioning
confidence: 95%
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“…As the mode grows to finite amplitude, its magnetic fields interact with the vacuum vessel wall, slowing the plasma rotation, decreasing the rotational shear and, hence, reducing the drive for the mode, thus allowing the mode to saturate at finite amplitude. Experimentally, we see a decrease in edge rotation and an increase in edge particle transport whenever the EHO starts and grows to finite amplitude [1]. The increased particle transport leads to reduced edge density and edge density gradient, which in turn reduces the edge bootstrap current.…”
Section: Ex/8-4 2 Peeling-ballooning Mode Stability and Qh-mode Opermentioning
confidence: 95%
“…This theory has recently been extended to provide a semi-quantitative theory of the edge harmonic oscillation (EHO) [13]. The EHO is an electromagnetic mode localized in the edge pedestal region which provides the extra particle transport necessary to keep the edge operating point below the peeling-ballooning boundary in QH-mode [1,12]. Based on the observation that the predicted growth rates for modes with low toroidal mode number € n increase with increasing shear in the edge rotation [13], the theory predicts that the EHO is a low € n peeling mode driven unstable by rotational shear at edge conditions slightly below the ELM stability limit in the absence of rotation.…”
Section: Ex/8-4 2 Peeling-ballooning Mode Stability and Qh-mode Opermentioning
confidence: 99%
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