But as they considered the polar field reversals in sunspot cycles 22 (Snodgrass et al., 2000; Kress and
Wilson, 2000) and 23 (Durrant and Wilson, 2003), the emphasis of the Australian group seems to have
changed. In their most recent paper, Wilson and his colleagues use supergranular diffusion at a rate of
to obtain an improved estimate of the poorly observed polar field reversal time. In addition,
McCloughan and Durrant (2002
) and Durrant and McCloughan (2004) devised a method for
studying the evolution of synoptic maps of the photospheric field and used it to compare their
simulations with observations of the polar fields. McCloughan’s 99-page thesis can be found online
(McCloughan, 2002).
This change of emphasis seems to be bringing the various schools closer together. Instead of arguing
whether the flux-transport model is valid, we were exploiting it to understand properties of the Sun’s
magnetic fields. Two new ideas immediately come to mind. First, because the flux does drift
to the poles, it must not be permanently attached to subsurface toroids, but must reconnect
freely as it seems to do in the corona (Sheeley Jr and Wang, 2002; Sheeley Jr et al., 2004). If
the reconnecting fields are so interesting above the surface, what must they be like below the
surface? Second, differences in the polar field reversals from one sunspot cycle to the next may
reflect differences in the rates of meridional flow. Flow speed variations were suggested by the
episodic poleward surges (Labonte and Howard, 1982) which have now been observed in every
sunspot cycle since 1964, and by the short-term fluctuations in the numbers of polar faculae since
1905 (Sheeley Jr, 1991
). As we shall see in the next section, secular changes in the flow rate of
order
are sufficient to preserve the polar field reversal from cycle to cycle (Wang
et al., 2002a
).
By contrast, the role of small-scale background eruptions is poorly understood. On the one hand, we
have been able to reproduce the evolution of the large-scale field without including ephemeral regions in the
model. In fact, Sheeley Jr et al. (1985) found that
of the sources provided about
of the total
erupted flux and doublet moment during sunspot cycle 21, but that their exclusion had little effect on either
the strength or polarity pattern of the mean field. Similarly, Wang and Sheeley Jr (1991
) found that
ephemeral regions had no effect on the evolution of the Sun’s axial dipole moment, nor did they give
rise to an effective diffusion of flux. Also, at the November 1-5, 1993 Soesterberg Workshop
honoring Kees Zwaan, Karen Harvey (1994) presented observations demonstrating that the flux in
large-scale unipolar magnetic regions originates in active regions and activity ‘nests’ of the kind that
were studied by Gaizauskas et al. (1983). She found that during sunspot cycle 21 the dipole
contribution of ephemeral regions was only one-sixth that of active regions and of opposite
sign.
On the other hand, Stenflo (1992) and Snodgrass and Wilson (1993) suggested that large-scale regions
may sometimes (in Karen’s words) ‘form in situ from a clustering and preferential alignment of the
magnetic poles of many small-scale emerging bipolar regions’. More recently, Solanki et al. (2002) argued
that ephemeral regions may have contributed to the Sun’s open flux in the past, especially during quiet
times like the Maunder Minimum when large active regions were rare. Of course, a sufficiently large number
of ephemeral regions will contribute to the large-scale field if the orientations of their doublet moments are
not random (as Karen found in cycle 21). However, at present we do not know if these weak background
eruptions are the tail of the active-region size distribution with orientations that have been partially
randomized during their transit through the convection zone, or an independent component of
randomized ‘magnetic foam’. Perhaps future studies of high cadence observations like those of
Hagenaar (2001) and high resolution simulations like those of Schrijver (2001
) will help to answer this
question.
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