2016
DOI: 10.1209/0295-5075/114/65002
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Direct numerical simulation of the axial dipolar dynamo in the Von Kármán Sodium experiment

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Cited by 16 publications
(19 citation statements)
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“…Dynamo action is obtained with a magnetic field that is mainly axisymmetric and similar to the one observed in the experiment. Some of these results were announced in Nore, C. et al (2016), but in the present paper we go well beyond the range of kinetic Reynolds numbers attained in the above reference. Our main result is that the critical magnetic Reynolds number decreases as the kinetic Reynolds number increases and this number seems to converge to a constant at very large kinetic Reynolds numbers.…”
Section: Introductionsupporting
confidence: 66%
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“…Dynamo action is obtained with a magnetic field that is mainly axisymmetric and similar to the one observed in the experiment. Some of these results were announced in Nore, C. et al (2016), but in the present paper we go well beyond the range of kinetic Reynolds numbers attained in the above reference. Our main result is that the critical magnetic Reynolds number decreases as the kinetic Reynolds number increases and this number seems to converge to a constant at very large kinetic Reynolds numbers.…”
Section: Introductionsupporting
confidence: 66%
“…We have shown in Nore, C. et al (2016) that two distinct dynamo families compete at small Reynolds numbers (typically for R e < 700) and that these two families merge at larger kinetic Reynolds numbers. In the first family, the magnetic field is essentially supported on the even Fourier modes, whereas in the second family the magnetic field is essentially supported on the odd modes; these are called the 0-family and the 1-family in Nore, C. et al (2016), respectively. In the entire section we focus on R e ≥ 1.5×10 3 ; hence all the Fourier modes of the magnetic field are coupled and vary in time with the same (growth or decay) rate in the linear dynamo regime.…”
Section: Summary Of Our Previous Resultsmentioning
confidence: 85%
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“…This can be understood from the flow behind the impellers, where a strong shear layer produces a strong ω-effect (this shear layer is not present in Ref. [19]), and from continuity conditions of the electromagnetic fields leading to magnetic field line refraction at high µ r [8,15,19]. A second observation is that, slightly above the impeller, the strong shear layer above the blades (of opposite sign as compared to behind the disk) leads to an H φ component with the opposite sign of that behind the impeller.…”
Section: The Magnetic Energy Is Defined Asmentioning
confidence: 99%