Table 2: Table 1, but with enhanced and reduced coronal diffusivities ($\eta _1=3$ and 0.3). The asterisked entries have $R_\alpha =0$, and refer to purely advective calculations, with no dynamo action.
$B_{\rm ext}$ $E_{\rm t}\times10^{-4}$ $E_{\rm d}\times10^{-4}$ $s\times10^6$ $\phantom{0}F_0$
$\eta _1=3$
0.0 5.0 4.7 $\phantom{0}\phantom{0}3.1$ $\phantom{0}\phantom{0}0.35$
0.01 5.1 4.8 $\phantom{0}\phantom{0}3.3$ $\phantom{0}\phantom{0}0.39$
0.03 5.3 5.0 $\phantom{0}\phantom{0}4.6$ $\phantom{0}\phantom{0}0.49$
0.10 $61\phantom{0}\phantom{0}$ $48\phantom{0}\phantom{0}$ $\phantom{0}17$ $\phantom{0}\phantom{0}0.84$
1.0 $33\phantom{0}\phantom{0}$ $26\phantom{0}\phantom{0}$ 240 $\phantom{0}\phantom{0}5.6\phantom{0}$
10.0 $3.6\times10^3$ $2.1\times10^3$ 230 $\phantom{0}57\phantom{0}\phantom{0}$
*1.0 $36\phantom{0}\phantom{0}$ 0.2 $230\phantom{0}\phantom{0}$ $\phantom{0}\phantom{0}5.7$
$\eta _1=0.3$
0.0 9.1 6.3 $\phantom{0}\phantom{0}2.7$ $\phantom{0}\phantom{0}0.58$
0.01 9.5 6.5 $\phantom{0}\phantom{0}2.9$ $\phantom{0}\phantom{0}0.63$
0.1 $14\phantom{0}\phantom{0}\phantom{0}$ 8.3 $\phantom{0}\phantom{0}9.0$ $\phantom{0}\phantom{0}1.1\phantom{0}$
1.0 $400\phantom{0}\phantom{0}\phantom{0}\phantom{0}$ $120\phantom{0}\phantom{0}\phantom{0}\phantom{0}$ $\phantom{0}22$ $\phantom{0}\phantom{0}8.3\phantom{0}$
10.0 $4.5\times10^5$ $1.1\times10^4$ $\phantom{0}20$ $\phantom{0}84\phantom{0}\phantom{0}$
*1.0 $450\phantom{0}\phantom{0}\phantom{0}\phantom{0}$ $110\phantom{0}\phantom{0}\phantom{0}\phantom{0}$ $\phantom{0}20$ $\phantom{0}\phantom{0}8.4\phantom{0}$


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