\begin{table}%t1 %\centering \par \caption{\label{t1}Coefficients $a^{\rm I}_{ik}$ (taken from Itoh et al. 2002a).} \begin{tabular}{ccccccc} \hline \hline & ${k} = 0$ ~ ~ ~ & ${k} = 1$ ~ ~ ~ & ${k} = 2$ ~ ~ ~ & ${k} = 3$ ~ ~ ~ & ${k} = 4$ ~ ~ ~ & ${k} = 5$ ~ ~ ~ \\ \hline \par $i=0$ & 3.15847E+0 & $-$2.52430E+0 & 4.04877E$-$1 & 6.13466E$-$1 & 6.28867E$-$1 & 3.29441E$-$1 \\ \par $i=1$ & 2.46819E$-$2 & 1.03924E$-$1 & 1.98935E$-$1 & 2.18843E$-$1 & 1.20482E$-$1 & $-$4.82390E$-$2 \\ \par $i=2$ & $-$2.11118E$-$2 & $-$8.53821E$-$2 & $-$1.52444E$-$1 & $-$1.45660E$-$1 & $-$4.63705E$-$2 & 8.16592E$-$2 \\ \par $i=3$ & 1.24009E$-$2 & 4.73623E$-$2 & 7.51656E$-$2 & 5.07201E$-$2 & $-$2.25247E$-$2 & $-$8.17151E$-$2 \\ \par $i=4$ & $-$5.41633E$-$3 & $-$1.91406E$-$2 & $-$2.58034E$-$2 & $-$2.23048E$-$3 & 5.07325E$-$2 & 5.94414E$-$2 \\ \par $i=5$ & 1.70070E$-$3 & 5.39773E$-$3 & 4.13361E$-$3 & $-$1.14273E$-$2 & $-$3.23280E$-$2 & $-$2.19399E$-$2 \\ \par $i=6$ & $-$3.05111E$-$4 & $-$7.26681E$-$4 & 4.67015E$-$3 & 1.24789E$-$2 & $-$1.16976E$-$2 & $-$1.13488E$-$2 \\ \par $i=7$ & $-$1.21721E$-$4 & $-$7.47266E$-$4 & $-$2.20675E$-$3 & $-$2.74351E$-$3 & $-$1.00402E$-$3 & $-$2.38863E$-$3 \\ \par $i=8$ & 1.77611E$-$4 & 8.73517E$-$4 & $-$2.67582E$-$3 & $-$4.57871E$-$3 & 2.96622E$-$2 & 1.89850E$-$2 \\ \par $i=9$ & $-$2.05480E$-$5 & $-$6.92284E$-$5 & 2.95254E$-$5 & $-$1.70374E$-$4 & $-$5.43191E$-$4 & 2.50978E$-$3 \\ \par $i=10$ & $-$3.58754E$-$5 & $-$1.80305E$-$4 & 1.40751E$-$3 & 2.06757E$-$3 & $-$1.23098E$-$2 & $-$8.81767E$-$3 \\ \hline \end{tabular} \par \smallskip \par \begin{tabular}{crrrrr} & $k = 6$ ~ ~ ~ & $k = 7$ ~ ~ ~ & $k = 8$ ~ ~ ~ & $k = 9$ ~ ~ ~ & $k = 10$ ~ ~ ~ \\ \hline \par $i=0$ & $-$1.71486E$-$1 & $-$3.68685E$-$1 & $-$7.59200E$-$2 & 1.60187E$-$1 & 8.37729E$-$2 \\ $i=1$ & $-$1.20811E$-$1 & $-$4.46133E$-$4 & 8.88749E$-$2 & 2.50320E$-$2 & $-$1.28900E$-$2 \\ $i=2$ & 9.87296E$-$2 & $-$3.24743E$-$2 & $-$8.82637E$-$2 & $-$7.52221E$-$3 & 1.99419E$-$2 \\ $i=3$ & $-$4.59297E$-$2 & 5.05096E$-$2 & 5.58818E$-$2 & $-$9.11885E$-$3 & $-$1.71348E$-$2 \\ $i=4$ & $-$2.11247E$-$2 & $-$5.05387E$-$2 & 9.20453E$-$3 & 1.67321E$-$2 & $-$3.47663E$-$3 \\ $i=5$ & 1.76310E$-$2 & 2.23352E$-$2 & $-$4.59817E$-$3 & $-$8.24286E$-$3 & $-$3.90032E$-$4 \\ $i=6$ & 6.31446E$-$2 & 1.33830E$-$2 & $-$8.54735E$-$2 & $-$6.47349E$-$3 & 3.72266E$-$2 \\ $i=7$ & $-$2.28987E$-$3 & 7.79323E$-$3 & 7.98332E$-$3 & $-$3.80435E$-$3 & $-$4.25035E$-$3 \\ $i=8$ & $-$8.84093E$-$2 & $-$2.93629E$-$2 & 1.02966E$-$1 & 1.38957E$-$2 & $-$4.22093E$-$2 \\ $i=9$ & 4.45570E$-$3 & $-$2.80083E$-$3 & $-$5.68093E$-$3 & 1.10618E$-$3 & 2.33625E$-$3 \\ $i=10$ & 3.46210E$-$2 & 1.23727E$-$2 & $-$4.04801E$-$2 & $-$5.68689E$-$3 & 1.66733E$-$2 \\ \hline \end{tabular} \end{table}