Table 1
Stellar and theoretical gf values.
λ | Conf. | log (gfst) | log (gfth) | log (gfth,ad1) | log (gfth,ad2) |
(Å) | |||||
|
|||||
3907.820 | 6p6d | –0.82 | –0.1220 | –0.6636 | –0.6827 |
4037.260 | 6p6d | –1.00 | –0.8190 | –1.3597 | –1.3788 |
4037.470 | 6p6d | –0.75 | –0.0710 | –0.6126 | –0.6317 |
4057.360 | 6p6d | –0.80 | –0.3240 | –0.8658 | –0.8849 |
4157.980 | 6p6d | –0.60 | 0.0280 | –0.5122 | –0.5313 |
4162.160 | 5d6p | –1.57 | –0.9460 | –1.0668 | –1.0992 |
4180.007 | 6d6p | –0.35 | 0.2350 | –0.3060 | –0.3251 |
4193.100 | 6d6p | –0.60 | 0.6950 | ||
4208.391 | 6d6p | –0.38 | 0.1520 | –0.3893 | –0.4084 |
4209.370 | 6d6p | –0.70 | –0.1420 | –0.6836 | –0.7027 |
4213.620 | 6p6d | –0.22 | 0.3250 | –0.2173 | –0.2364 |
4215.620 | 6s6p | –1.05 | –0.6390 | –0.8524 | –0.8944 |
4222.900 | 6p6d | 0.64 | 0.1220 | –0.4210 | |
4238.135 | 6p6d | –0.23 | 0.3240 | –0.2173 | –0.2364 |
4245.300 | 6p6d | –0.13 | 0.5110 | –0.0310 | –0.0501 |
4251.540 | 6p6d | –0.58 | 0.1150 | –0.4276 | –0.4467 |
4330.390 | 6p6d | 0.30 | 0.5200 | –0.0217 | –0.0408 |
4369.100 | 6p6d | –0.72 | –0.1500 | –0.6915 | –0.7106 |
4373.700 | 6p6d | –0.70 | –0.1370 | –0.6788 | –0.6979 |
4393.090 | 6p6d | 0.00 | 0.5330 | –0.0088 | –0.0279 |
4395.770 | 6p6d | 0.00 | 0.8260 | ||
4416.090 | 6p6d | –0.80 | 0.1330 | ||
4448.025 | 6p6d | 0.10 | 0.7160 | 0.1745 | 0.1554 |
4462.090 | 6p6d | 0.33 | 0.8190 | 0.2773 | 0.2582 |
4787.770 | 5d6p | –0.82 | –0.6350 | –0.7544 | –0.7868 |
4817.980 | 5d6p | –1.25 | –0.9000 | –1.0195 | –1.0519 |
4823.250 | 6p7s | –0.65 | –0.1070 | –0.4832 | –0.4832 |
4844.330 | 6s6p | 0.61 | 0.5140 | 0.3004 | |
4876.500 | 6s6p | 0.10 | 0.2660 | 0.0530 | 0.0110 |
4883.530 | 6s6p | –0.25 | –0.0010 | –0.2150 | –0.2570 |
4884.090 | 6p7s | –0.80 | –0.3690 | –0.7450 | –0.7450 |
4887.300 | 6s6p | –0.85 | –0.4380 | –0.6519 | –0.6939 |
4890.085 | 6s6p | –1.17 | –0.7690 | –0.9837 | –1.0257 |
4919.660 | 5d6p | –0.85 | –0.5030 | –0.6229 | –0.6553 |
4921.480 | 6s6p | 0.05 | 0.3020 | 0.0869 | 0.0449 |
4972.700 | 6s6p | –0.55 | –0.1220 | –0.3362 | –0.3782 |
4988.725 | 5d6p | –0.85 | –0.4820 | –0.6014 | –0.6338 |
5044.920 | 6s6p | –0.80 | –0.2500 | –0.4644 | –0.5064 |
5080.510 | 6p7s | –0.22 | 0.1380 | –0.2397 | –0.2397 |
5122.310 | 6p7s | –0.37 | –0.3050 | –0.6818 | –0.6818 |
5188.080 | 6p7s | –1.10 | 0.1710 | ||
5260.420 | 5d6p | –0.37 | –0.2750 | –0.3948 | –0.4272 |
5261.950 | 6s6p | 0.25 | 0.1390 | –0.0743 | |
5268.250 | 5d6p | –0.80 | –1.1640 | –1.2842 | –1.3166 |
5292.220 | 6s6p | 0.49 | 0.4290 | 0.2156 | |
5309.270 | 6s6p | –0.95 | –0.5320 | –0.7458 | –0.7878 |
5313.760 | 6p7s | –0.09 | 0.2650 | –0.1116 | –0.1116 |
5339.355 | 6s6p | –0.10 | 0.0540 | –0.1611 | –0.2031 |
5368.075 | 5d6p | –1.05 | –1.9600 | –2.0785 | –2.1109 |
5372.405 | 6s6p | –0.15 | –0.1420 | –0.3562 | –0.3982 |
5419.155 | 6s6p | 0.37 | 0.3460 | 0.1322 | |
5438.960 | 6s6p | –0.44 | –0.1360 | –0.3503 | –0.3922 |
5450.450 | 5d6p | –0.97 | –4.4930 | –4.6134 | –4.6458 |
5460.365 | 5d6p | –0.77 | –0.6010 | –0.7202 | –0.7526 |
5472.600 | 5d6p | –0.55 | –0.3540 | –0.4735 | –0.5059 |
5531.050 | 5d6p | –0.78 | –0.6610 | –0.7814 | –0.8138 |
5616.650 | 5d6p | –0.70 | 0.4582 | ||
5659.380 | 6s6p | –0.65 | –0.3530 | –0.5668 | –0.6088 |
5667.540 | 5d6p | –0.53 | –0.5210 | –0.6413 | –0.6737 |
5699.610 | 5d6p | –0.85 | 0.1811 | ||
5719.587 | 5d6p | –0.80 | 0.2181 | ||
5726.880 | 5d6p | –0.28 | –0.0370 | –0.1570 | –0.1894 |
5750.990 | 6s6p | –0.40 | –0.1580 | –0.3722 | –0.4142 |
5758.665 | 5d6p | –0.35 | –0.1190 | –0.2391 | –0.2715 |
5776.390 | 5d6p | –0.70 | –0.9770 | –1.0987 | –1.1311 |
5893.290 | 5d6p | –0.90 | –0.3750 | –0.4946 | –0.5270 |
5905.115 | 5d6p | –0.75 | –0.7700 | –0.8894 | –0.9218 |
5945.530 | 5d6p | –0.67 | –0.8590 | –0.9800 | –1.0124 |
5971.135 | 6s6p | –0.50 | –0.5920 | –0.8059 | –0.8479 |
5976.460 | 6s6p | –0.29 | –0.2830 | –0.4973 | –0.5393 |
6036.170 | 5d6p | –0.56 | –0.5670 | –0.6869 | –0.7193 |
6051.120 | 5d6p | –0.28 | –0.2050 | –0.3247 | –0.3571 |
6097.570 | 5d6p | –0.39 | –0.3180 | –0.4377 | –0.4701 |
6101.370 | 5d6p | –0.50 | –0.5160 | –0.6356 | –0.6680 |
6270.810 | 6s6p | –0.18 | 0.0810 | –0.1314 | –0.1734 |
6343.950 | 5d6p | –0.64 | –0.7470 | –0.8670 | –0.8994 |
6375.280 | 5d6p | –1.00 | –0.6150 | –0.7343 | –0.7667 |
6512.790 | 5d6p | –1.00 | –0.5170 | –0.6370 | –0.6694 |
6528.650 | 5d6p | –0.40 | –0.2970 | –0.4166 | –0.4490 |
6594.970 | 5d6p | 0.00 | 0.2130 | 0.0923 | 0.0599 |
6597.230 | 5d6p | –0.60 | –0.5170 | –0.6370 | –0.6694 |
6620.020 | 5d6p | –0.85 | –1.0840 | –1.2039 | –1.2363 |
6694.285 | 5d6p | –0.92 | –0.8330 | –0.9526 | –0.9850 |
6788.710 | 6s6p | –0.50 | –0.6770 | –0.8919 | –0.9339 |
6790.370 | 6s6p | –0.70 | –1.3530 | –1.5668 | –1.6088 |
6990.835 | 5d6p | 0.30 | 0.1890 | 0.0705 | |
7082.150 | 5d6p | 0.05 | –0.5830 | –0.7032 | |
7164.850 | 5d6p | 0.20 | 0.0480 | –0.0707 | |
7284.340 | 5d6p | –0.50 | –1.1100 | –1.2300 | –1.2624 |
7339.300 | 5d6p | 0.45 | –0.2700 | –0.3899 | |
7787.040 | 5d6p | –0.50 | –0.3280 | –0.4478 | –0.4802 |
Notes. The first and second columns list the wavelength and the configurations which originate the lines. In the third column the values of log (gf) inferred by Yuce et al. (2011) are shown. In the fourth column the values of log (gf) given by the code Cowan are indicated. The values of log (gf) given by the code Cowan after adjusting Slater integrals, for two different groups of lines (see text for explanation), are exhibited in the fifth and sixth columns.
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