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Table 3:

Same as Table 1, but for the PDFs of the column density $\Sigma $ shown in Fig. 7.

 
  Solenoidal forcing Compressive forcing
Standardised Moments $\langle \Sigma \rangle$ $\phantom{-}1.00\pm0.00$ $\phantom{-}1.00\pm0.00$
of $\Sigma $ $\sigma_\Sigma$ $\phantom{-}0.47\pm0.05$ $\phantom{-}1.74\pm0.43$
  $\mathcal{S}_\Sigma$ $\phantom{-}1.38\pm0.38$ $\phantom{-}4.57\pm1.44$
  $\mathcal{K}_\Sigma$ $\phantom{-}6.32\pm2.20$ $\phantom{-}36.8\pm24.3$
Standardised Moments $\langle \eta \rangle$ $-0.10\pm0.02$ $-1.00\pm0.33$
of $\eta=\ln\left(\Sigma/\langle \Sigma \rangle \right)$ $\sigma_\eta$ $\phantom{-}0.46\pm0.06$ $\phantom{-}1.51\pm0.28$
  $\mathcal{S}_\eta$ $-0.04\pm0.30$ $-0.17\pm0.29$
  $\mathcal{K}_\eta$ $\phantom{-}2.97\pm0.40$ $\phantom{-}2.69\pm0.45$
Skewed Log-normal Approximation $\xi$ $\phantom{-}0.180\pm0.088$ $\phantom{-}0.717\pm0.102$
using equation (14) $\omega$ $\phantom{-}0.539\pm0.058$ $\phantom{-}2.392\pm0.160$
  $\alpha $ $-0.878\pm0.342$ $-2.371\pm0.300$
4th Order Approximation a0 $-0.1524\pm0.0451$ $-1.4547\pm0.0532$
(including skewness and kurtosis) a1 $-0.3900\pm0.1080$ $-0.2902\pm0.0417$
using equation (17) a2 $-2.4643\pm0.1994$ $-0.2669\pm0.0259$
  a3 $-0.1748\pm0.1469$ $-0.0370\pm0.0080$
  a4 $\phantom{-}0.0204\pm0.1239$ $-0.0035\pm0.0024$


Source LaTeX | All tables | In the text

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