An efficient method for computing the eigenfunctions of the dynamo equation

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Table 5:

Eigenvalues in units of $\eta /L^2$ of the first two antisymmetric eigenmodes of the temporally averaged dynamo operator obtained from the time-dependent dynamo (case 2, Sect. 4.2).
$n_{\rm max}$	$l_{\rm max}$	$\lambda_0$	$\lambda_3$
12	12	(-4.520, 0.0)	(-35.046, $\pm$ 10.118)
16	16	(-4.278, 0.0)	(-35.090, $\pm$ 10.256)
20	20	(-4.112, 0.0)	(-34.578, $\pm$ 10.096)
24	24	(-3.930, 0.0)	(-34.770, $\pm$ 9.874)
28	28	(-3.880, 0.0)	(-34.766, $\pm$ 10.236)
32	32	(-3.868, 0.0)	(-34.804, $\pm$ 10.318)
16	32	(-3.874 , 0.0)	(-34.830, $\pm$ 10.310)

Notes. The eigensolutions marked bold are displayed in Fig. 2.

Source LaTeX | All tables | In the text

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