Advances in mean-field dynamo theory and applications to astrophysical turbulence
Axel Brandenburg

TL;DR
This paper reviews recent progress in mean-field dynamo theory, emphasizing nonlocality and magnetic helicity, and discusses applications to astrophysical objects like stars, galaxies, and the early Universe, highlighting modeling challenges and observational prospects.
Contribution
It introduces advances in understanding nonlocal effects and magnetic helicity in mean-field dynamo theory, with applications to diverse astrophysical systems and cosmology.
Findings
Nonlocality is a key aspect of mean-field dynamo models.
Magnetic helicity is crucial for understanding solar and stellar dynamos.
Recent theoretical and observational advances are improving constraints on galactic and cosmological magnetic fields.
Abstract
Recent advances in mean-field theory are reviewed and applications to the Sun, late-type stars, accretion disks, galaxies, and the early Universe are discussed. We focus particularly on aspects of spatio-temporal nonlocality, which is one of the main insights that emerged from applying the test-field method to magnetic fields of different length and timescales. We also review the status of nonlinear quenching and the relation to magnetic helicity, which is an important observational diagnostic of modern solar dynamo theory. Both solar and some stellar dynamos seem to operate in an intermediate regime that has not yet been possible to model successfully. This regime is bracketed by antisolar-like differential rotation on one end and stellar activity cycles belonging to the superactive stars on the other. The difficulty in modeling this regime may be related to shortcomings in modelling…
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