2018
DOI: 10.1002/ctpp.201700162
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Non‐local heat flux application for scrape‐off layer plasma

Abstract: The nonlocal expression proposed by Luciani-Mora-Virmont is implemented into a 1D fluid model for the scrape-off layer. Analytic solutions for heat equation are discussed as well as the impact of sheath boundary conditions on the continuity of the temperature profile. The nonlocal heat flux is compared to Spitzer-Härm heat flux for different collisionality.

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Cited by 3 publications
(4 citation statements)
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“…In the formulae above, r j are the particles position vectors, and the notation | z means that one is taking (without loss of generality) the component of the vector A i parallel to the z axis of the simulation's coordinate system. For 2D systems, Equation reduces to vj = u i + G φ , i · δ v j , where G φ , i is a 2D rotation matrix of an angle φ chosen according to relations; see Ref. .…”
Section: Kinetic Modelling Of Heat Transfermentioning
confidence: 99%
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“…In the formulae above, r j are the particles position vectors, and the notation | z means that one is taking (without loss of generality) the component of the vector A i parallel to the z axis of the simulation's coordinate system. For 2D systems, Equation reduces to vj = u i + G φ , i · δ v j , where G φ , i is a 2D rotation matrix of an angle φ chosen according to relations; see Ref. .…”
Section: Kinetic Modelling Of Heat Transfermentioning
confidence: 99%
“…In order to overcome this issue, we have introduced (see again Ref. ) the following expression for the heat flux: qitalicNL,T()x=trueqNL()x˜+qitalicBC,0exp()xλ+qitalicBC,Lexp()xLλ. …”
Section: Introductionmentioning
confidence: 97%
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