2009
DOI: 10.1063/1.3155085
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Linearized model Fokker–Planck collision operators for gyrokinetic simulations. II. Numerical implementation and tests

Abstract: A set of key properties for an ideal dissipation scheme in gyrokinetic simulations is proposed, and implementation of a model collision operator satisfying these properties is described. This operator is based on the exact linearized test-particle collision operator, with approximations to the field-particle terms that preserve conservation laws and an H-theorem. It includes energy diffusion, pitch-angle scattering, and finite Larmor radius effects corresponding to classical ͑real-space͒ diffusion. The numeric… Show more

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Cited by 96 publications
(157 citation statements)
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References 47 publications
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“…The poloidal wave vectors shown below have zero radial component, which were always found to be the most unstable mode. Simulations benchmarked against GYRO were in the collisionless regime, while collisional simulations were computed only with the GS2 code, as it implements a recently developed collisional operator that conserves particles, energy and momentum [41]. The need of this advanced collision operator was dictated by the high values of collisionality ν * that, at the top of the pedestal, are greater than one.…”
Section: Gyrokinetic Modelingmentioning
confidence: 99%
“…The poloidal wave vectors shown below have zero radial component, which were always found to be the most unstable mode. Simulations benchmarked against GYRO were in the collisionless regime, while collisional simulations were computed only with the GS2 code, as it implements a recently developed collisional operator that conserves particles, energy and momentum [41]. The need of this advanced collision operator was dictated by the high values of collisionality ν * that, at the top of the pedestal, are greater than one.…”
Section: Gyrokinetic Modelingmentioning
confidence: 99%
“…The velocity distribution is resolved on a grid in energy E = v 2 /2 and pitch angle λ = v 2 ⊥ /v 2 space, with the points selected on a Legendre polynomial basis. A fully conservative, linearized, gyroaveraged collision operator is employed (Abel et al 2008;Barnes et al 2009). …”
Section: Gyrokinetic Simulations Of Low-frequency Turbulencementioning
confidence: 99%
“…Spatial dimensions ( ) x y , perpendicular to the mean field are treated pseudospectrally; an upwind finite-difference scheme is used in the parallel direction, z. Collisions employ a fully conservative, linearized collision operator with energy diffusion and pitch-angle scattering (Abel et al 2008;Barnes et al 2009). …”
Section: Strong Alfvén Wave Collision Simulationsmentioning
confidence: 99%