2022
DOI: 10.1088/1361-6587/ac7972
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Zonal shear layer collapse and the power scaling of the density limit: old L-H wine in new bottles

Abstract: Edge shear layer collapse causes edge cooling and aggravates radiative effects. This paper details on the microscopic dynamics of the emergence of power (Q) scaling of density limit from the shear layer collapse transport bifurcation scenario. The analysis is based on a novel 4-field model which evolves turbulence energy, zonal flow energy, temperature gradient and density, including the neoclassical screening of zonal flow response. Bifurcation analysis yields power scaling of critical density for shear layer… Show more

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Cited by 6 publications
(16 citation statements)
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“…The Singh-Diamond model 2 [34] (equations (4.2) and (4.3)) is a zero-dimensional model evolving turbulence energy E = q 2 y ρ 2 s I q /q 2 y ρ 2 s ρ 2 * , zonal flow energy v 2 z , mean temperature gradient ∇T (T ) and mean density n. In this model, time is normalized by the gyro-Bohm diffusion time, i.e. t ≡ tD GB /a 2 , where D GB = c i ρ i ρ * is the gyro-Bohm diffusivity, a is the minor radius.…”
Section: Appendix a Singh-diamond Modelmentioning
confidence: 99%
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“…The Singh-Diamond model 2 [34] (equations (4.2) and (4.3)) is a zero-dimensional model evolving turbulence energy E = q 2 y ρ 2 s I q /q 2 y ρ 2 s ρ 2 * , zonal flow energy v 2 z , mean temperature gradient ∇T (T ) and mean density n. In this model, time is normalized by the gyro-Bohm diffusion time, i.e. t ≡ tD GB /a 2 , where D GB = c i ρ i ρ * is the gyro-Bohm diffusivity, a is the minor radius.…”
Section: Appendix a Singh-diamond Modelmentioning
confidence: 99%
“…Existing understanding and modelling results developed to address the L false→ H transition are useful to this end. In 2022, Singh and Diamond (hereafter SD2) [34] developed an extension of the Kim–Diamond model [7,8,12], of the L false→ H transition, and used this to investigate the evolution of zonal shears (as present in L-mode) at high density, with auxiliary power. SD2 solved coupled evolution equations for edge fluctuation energy E, edge zonal shear energy vz2, edge density n and edge ion temperature gradient, written as T for simplicity.…”
Section: Density Limit Scaling Theorymentioning
confidence: 99%
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