2019
DOI: 10.1063/1.5030416
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Growth rates of ITG modes in the presence of flow shear

Abstract: Plasma microinstabilities in toroidal magnetic confinement devices can be driven unstable by a radial ion temperature gradient, and stabilized by rotational flow shear. In this study we argue that these nonlinear dynamics can be captured by the linear stabilization of Floquet modes. To that end, we propose a novel method (the τAC method) to calculate growth rates by averaging over linear Floquet modes. The τAC method is compared to nonlinear and other linear approaches, and is shown to work well at low paralle… Show more

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Cited by 6 publications
(5 citation statements)
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References 28 publications
(38 reference statements)
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“…The rotation is therefore included utilizing the τ AC approach, as presented in [68]. This method originates from the observation that the relevant timescale to average physical quantities is the nonlinear decorrelation time.…”
Section: Appendixmentioning
confidence: 99%
“…The rotation is therefore included utilizing the τ AC approach, as presented in [68]. This method originates from the observation that the relevant timescale to average physical quantities is the nonlinear decorrelation time.…”
Section: Appendixmentioning
confidence: 99%
“…This rule is based on a new set of linear GENE 25 scans around the GA-Standard case, coupled to a methodology to assess the impact of rotation on linear growthrates in spite of the Floquet fluctuations. 26,27 These scans consisted of toroidal rotation scans for various q, e r R , andŝ, capturing both the effects of E Â B stabilization and Parallel Velocity Gradient (PVG) destabilization. The rule scales all ion-scale fluxes with a tuned function f rot ðq;ŝ; eÞ.…”
Section: Rotation Rulementioning
confidence: 99%
“…One should note, however, that this purely linear approach cannot directly explain the situation in the tokamak pedestal, considering a simple quench rule will treat even and odd parity equivalently, and linear simulations cannot capture key physics of the toroidal E×B shear. Rather than toroidal flow shear [72,73], the present investigation focuses on parallel flow shear w = - ¶W ¶ R x pfs 0 0…”
Section: Modes In Toroidal Geometrymentioning
confidence: 99%