2013
DOI: 10.1063/1.4794288
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Physics basis of Multi-Mode anomalous transport module

Abstract: The derivation of Multi-Mode anomalous transport module version 8.1 (MMM8.1) is presented. The MMM8.1 module is advanced, relative to MMM7.1, by the inclusion of peeling modes, dependence of turbulence correlation length on flow shear, electromagnetic effects in the toroidal momentum diffusivity, and the option to compute poloidal momentum diffusivity. The MMM8.1 model includes a model for ion temperature gradient, trapped electron, kinetic ballooning, peeling, collisionless and collision dominated magnetohydr… Show more

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Cited by 62 publications
(49 citation statements)
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“…(13). We have then used the Waltz rule [37][38][39] to obtain the stabilization of the drift waves caused by the flow shear (13). The resonance of the potential u at the fluid resonance is the same as obtained in transport simulations giving the L-H transition on EAST 35 and the nonlinear Dimits upshift.…”
Section: Discussionmentioning
confidence: 99%
“…(13). We have then used the Waltz rule [37][38][39] to obtain the stabilization of the drift waves caused by the flow shear (13). The resonance of the potential u at the fluid resonance is the same as obtained in transport simulations giving the L-H transition on EAST 35 and the nonlinear Dimits upshift.…”
Section: Discussionmentioning
confidence: 99%
“…It is then convolved with a second model for the fluctuation spectral intensity hjṽ r;k j 2 i which may come from calibration of the model against experimental data, 69 analytic theory arguments, 36,70,71 or fits to databases of nonlinear simulations. 46,72,73 The underlying physical motivation for this approach is that unlike many neutral fluid turbulence systems, in the core region of MFE-relevant core plasmas, the fluctuations saturate at small amplitude and retain many of the linear wave characteristics of the underlying instabilities.…”
Section: Basics Of Turbulence and Transport Modeling In Magneticmentioning
confidence: 99%
“…13 In order to understand how MTMs affect transport and consequently the evolution of electron temperature in tokamak discharges, a reduced transport model for microtearing modes is needed for use in integrated predictive modeling. 15 The derivation of the MTM model requires the development of a nonlinear dispersion relation for MTMs. In this paper, the derivation of the dispersion relations begins with an approach that utilizes the linear gyrokinetic equation for electrons in which there is no constraint on the magnitude of the collision frequency relative to the mode frequency.…”
Section: Introductionmentioning
confidence: 99%