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Self-similar turbulent dynamo.

Abstract:
The amplification of magnetic fields in a highly conducting fluid is studied numerically. During growth, the magnetic field is spatially intermittent: it does not uniformly fill the volume, but is concentrated in long thin folded structures. Contrary to a commonly held view, intermittency of the folded field does not increase indefinitely throughout the growth stage if diffusion is present. Instead, as we show, the probability-density function (PDF) of the field-strength becomes self-similar. The normalized moments increase with magnetic Prandtl number in a powerlike fashion. We argue that the self-similarity is to be expected with a finite flow scale and system size. In the nonlinear saturated state, intermittency is reduced and the PDF is exponential. Parallels are noted with self-similar behavior recently observed for passive-scalar mixing and for map dynamos.
Publication status:
Published

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Publisher copy:
10.1103/physrevlett.92.064501

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Journal:
Physical Review Letters More from this journal
Volume:
92
Issue:
6
Pages:
064501
Publication date:
2004-02-01
DOI:
EISSN:
1079-7114
ISSN:
0031-9007


Language:
English
Keywords:
Pubs id:
pubs:159748
UUID:
uuid:ad836cc5-c4c8-45fb-b24c-4d98d40737b1
Local pid:
pubs:159748
Source identifiers:
159748
Deposit date:
2012-12-19
ARK identifier:

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