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We have varied the diameter of the droplet from 50nm to 500nm and
computed a hysteresis loop for every
in steps of 10nm. We find two
different régimes. Figure 5.19 reflects
the size dependence of the coercive field for these droplets.
When 140nm, the magnetisation reversal mechanism is
single-domain (see figure 5.21, left and
centre). When
140nm, the magnetisation reverses through the
vortex state (see figure 5.17 and
figure 5.21, right).
The relatively consistent coercivity of 5mT between 60nm and 130nm in
figure 5.19 is a result of a coherent
rotation reversal process, unlike that shown by dots smaller than
60nm. The hysteresis loops at 60nm
130nm are substantially
less ``square'' than those shown with sub-60nm bounding sphere sizes
and bear a resemblance to the loops from 140nm and greater droplets,
as indicated by the centre loop (
=90nm)in
figure 5.21.
Above 140nm the coercivity of the droplets is zero. For droplets of greater size the hysteresis characteristics are similar, although as the size is increased the reversal takes place over an increasingly large applied field, and the smaller loops at the top and bottom of the hysteresis graph become more rounded (see figure 5.18).
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There is a good agreement between the experimental hysteresis curve measured across a nickel nanodot of bounding sphere diameter 500nm (figure 5.20, left) and the results of the numerical simulation for the droplet of the same bounding sphere diameter (figure 5.20, right).
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