2014
DOI: 10.1088/0029-5515/54/10/104004
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Numerical validation of the electromagnetic gyrokinetic code NEMORB on global axisymmetric modes

Abstract: This is a report about a comparison of collisionless simulations on global modes (i.e. low poloidal mode number) with gyrokinetic code NEMORB against analytical theory and other codes. Only axisymmetric modes, i.e. with toroidal mode number n=0, are considered, and flat equilibrium profiles. Benchmarks are performed for GAMs against local analytical theory. In the presence of energetic ions, local benchmarks of NEMORB are performed against semilagrangian gyrokinetic code GYSELA. The models of adiabatic vs trap… Show more

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Cited by 31 publications
(72 citation statements)
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References 37 publications
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“…The resonant damping rate is sensitive to and significantly enhanced by k r ρ i , where k r is the radial wave number. When only the 2-nd resonance is taken into account, a recent NEMORB simulation [8] performed a good agreement with the analytical result to the 2-nd FOW effects for about q < 3.5 [2]. It was shown that for q > 3.5, the discrepancy between the theoretical result with 2nd harmonics and the TEMPEST simulation data becomes remarkable [6].…”
supporting
confidence: 56%
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“…The resonant damping rate is sensitive to and significantly enhanced by k r ρ i , where k r is the radial wave number. When only the 2-nd resonance is taken into account, a recent NEMORB simulation [8] performed a good agreement with the analytical result to the 2-nd FOW effects for about q < 3.5 [2]. It was shown that for q > 3.5, the discrepancy between the theoretical result with 2nd harmonics and the TEMPEST simulation data becomes remarkable [6].…”
supporting
confidence: 56%
“…Good agreement is found between the analytical results and the exact numerical solution of Eq. (8). Fig.…”
mentioning
confidence: 99%
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“…The case n EP /n th = 0 corresponds to the standard GAM. It is well-known that for the standard GAM the ion Landau damping rate strongly depends on FLR/FOW effects via k ⊥ ρ i and the safety factor q [18] as was recently observed in Nemorb simulations [17]. Therefore, one might expect that the disagreement observed for n EP /n th = [0.05, 0.1] is also due to FLR/FOW effects.…”
Section: Comparison Of Theoretical Dispersion Relation With Gyrokinetmentioning
confidence: 69%
“…Let us recall that Nemorb has already proved its capability to simulate EGAMs with adiabatic electrons. First benchmarks against the electrostatic simulations performed with the gyrokinetic code GYSELA [5] have been successfully made and published very recently [17]. The aim of this section is twofold.…”
Section: Comparison Of Theoretical Dispersion Relation With Gyrokinetmentioning
confidence: 99%