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Table 2:

Parameter of the two-component wind model for the best fit of the C IV BALs in the selected quasar sample.

BAL QSO Name
z $\tau_{\rm tot_p}$ $k_{\rm pm}$ ${v}_{\rm max}^{\rm po}$ ( $\rm {km~s}^{-1}$) ${v}_{\rm max}^{\rm eq}$ ( $\rm {km~s}^{-1}$) ${V}_{\rm rot}$ ( $\rm {km~s}^{-1}$) $\alpha$ $\beta$ $\Delta \theta$ ( $\hbox{$^\circ$ }$) i ( $\hbox{$^\circ$ }$) $f_{\rm e}$ $\gamma$
Q1333+2840 1.897 3.00 10.0 13 000 4000 1000 3.0 0.8 10 80 0.21 1.0
Q1413+1143 2.522 10.0 15.0 11 000 3500 2000 3.0 0.8 10 88 0.16 1.0
Q0145+0416 1.990 1.00 12.0 18 000 9600 6400 2.5 1.2 15 80 0.18 1.0
Q0226-1024 2.164 1.00 10.0 25 000 12500 12500 2.0 1.5 15 87 0.10 1.0
Q0321-3344 1.955 10.0 10.0 10 000 7500 5200 2.5 1.5 15 75 0.16 1.0
Q0842+3431 2.100 14.0 5.00 16 000 10000 8000 3.0 1.5 15 78 0.04 1.0
Q1235+1453 2.835 5.00 10.0 13 000 8000 7000 2.5 1.5 15 76 0.12 1.0
Q1239+0995 1.970 3.00 5.00 16 000 8000 8000 3.0 1.0 15 82 0.10 1.0
Q0019+0107 M1 2.075 1.00 15.0 16 000 9000 8000 2.5 1.5 15 90 0.11 1.0
Q0019+0107 M2 2.075 0.00 15.0a - 9000 8000 2.5 1.5 15 90 0.11 1.0
Q0041-4023 M1 2.450 5.00 10.0 10 000 5000 3000 2.0 1.5 15 90 0.18 1.0
Q0041-4023 M2 2.450 15.0 5.0 6000 3000 3000 2.0 0.5 15 0 0.07 1.0

Notes. (a)  $k_{\rm pm}$ represents the total equatorial ( $i=90 \hbox {$^\circ $ }$) optical depth integrated over frequencies since $\tau_{\rm tot_p}=0$.


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