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Table 2
Comparison of oscillator strengths and transition probabilities (s-1) for some dipole radiative E1 transitions with the calculations of Landi & Bhatia (2007) (LB) and Froese Fischer & Tachiev (2004) (FT).
Initial level | Final level | gi | gf | Present | LB | FT | ||||
fif | Afi | fif | Afi | fif | Afi | |||||
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2s22p3![]() |
−2s2p44P | 4 | 6 | 1.026-01 | 2.847+09 | 1.146-01 | 3.137+09 | 1.013-01 | 2.783+09 | |
2s22p3![]() |
−2s2p44P | 4 | 4 | 6.896-02 | 2.905+09 | 7.700-02 | 3.205+09 | 6.805-02 | 2.842+09 | |
2s22p3![]() |
−2s2p44P | 4 | 2 | 3.464-02 | 2.940+09 | 3.865-02 | 3.244+09 | 3.418-02 | 2.874+09 | |
2s22p3![]() |
−2s2p42D | 4 | 6 | 9.936-08 | 5.266+03 | 9.992-08 | 5.576+03 | 1.640-07 | 8.580+03 | |
2s22p3![]() |
−2s2p42D | 4 | 4 | 5.308-08 | 4.220+03 | 1.496-07 | 1.253+04 | 1.009-07 | 7.924+03 | |
2s22p3![]() |
−2s2p42S | 4 | 2 | 1.020-05 | 2.265+06 | 1.539-05 | 3.525+06 | 1.033-05 | 2.239+06 | |
2s22p3![]() |
−2s2p42P | 4 | 4 | 3.461-05 | 4.266+06 | 3.915-05 | 5.207+06 | 3.683-05 | 4.486+06 | |
2s22p3![]() |
−2s2p42P | 4 | 2 | 6.293-06 | 1.565+06 | 5.752-06 | 1.545+06 | 5.499-06 | 1.352+06 | |
2s22p3![]() |
−2s22p2(3P)3s 4P | 4 | 2 | 2.004-02 | 2.136+10 | 2.069-02 | 2.218+10 | 2.071-02 | 2.205+10 | |
2s22p3![]() |
−2s22p2(3P)3s 4P | 4 | 4 | 4.004-02 | 2.138+10 | 4.125-02 | 2.216+10 | 4.155-02 | 2.217+10 | |
2s22p3![]() |
−2s22p2(3P)3s 4P | 4 | 6 | 6.001-02 | 2.144+10 | 6.157-02 | 2.212+10 | 6.267-02 | 2.237+10 | |
2s22p3![]() |
−2s22p2(3P)3s 2P | 4 | 2 | 5.560-06 | 6.124+06 | 5.677-06 | 6.297+06 | 7.842-06 | 8.627+06 | |
2s22p3![]() |
−2s22p2(3P)3s 2P | 4 | 4 | 1.590-05 | 8.795+06 | 1.534-05 | 8.544+06 | 1.934-05 | 1.068+07 | |
2s22p3![]() |
−2s22p2(1D)3s 2D | 4 | 6 | 1.928-05 | 7.571+06 | 1.858-05 | 7.348+06 | 2.188-05 | 8.573+06 | |
2s22p3![]() |
−2s22p2(1D)3s 2D | 4 | 4 | 2.226-06 | 1.311+06 | 2.-54206 | 1.508+06 | 2.819-06 | 1.657+06 | |
2s22p3![]() |
−2s22p2(1S)3s 2S | 4 | 2 | 2.395-08 | 3.107+04 | 7.732-07 | 1.037+06 | 7.546-08 | 9.735+04 | |
2s22p3![]() |
−2s22p2(3P)3d 4F | 4 | 4 | 1.247-05 | 8.917+06 | 1.240-05 | 8.862+06 | 1.541-05 | 1.098+07 | |
2s22p3![]() |
−2s22p2(3P)3d 4F | 4 | 6 | 5.417-05 | 2.585+07 | 5.315-05 | 2.535+07 | 6.447-05 | 3.065+07 | |
2s22p3![]() |
−2s22p2(3P)3d 2P | 4 | 4 | 2.340-03 | 1.692+09 | 3.452-04 | 2.507+08 | 2.539-03 | 1.831+09 | |
2s22p3![]() |
−2s22p2(3P)3d 4D | 4 | 2 | 7.797-04 | 1.129+09 | 6.587-04 | 9.546+08 | 8.017-04 | 1.157+09 | |
2s22p3![]() |
−2s22p2(3P)3d 4D | 4 | 6 | 1.640-02 | 7.933+09 | 1.144-02 | 5.532+09 | 1.686-02 | 8.126+09 | |
2s22p3![]() |
−2s22p2(3P)3d 4D | 4 | 4 | 3.965-03 | 2.876+09 | 4.347-03 | 3.150+09 | 3.881-03 | 2.807+09 | |
2s22p3![]() |
−2s22p2(3P)3d 2P | 4 | 2 | 8.174-05 | 1.188+08 | 9.102-07 | 1.326+06 | 7.506-05 | 1.087+08 | |
2s22p3![]() |
−2s22p2(3P)3d 4P | 4 | 6 | 5.989-01 | 2.929+11 | 6.555-01 | 3.215+11 | 6.158-01 | 3.002+11 | |
2s22p3![]() |
−2s22p2(3P)3d 2F | 4 | 6 | 9.548-03 | 4.672+09 | 1.695-03 | 8.311+08 | 9.638-04 | 4.692+08 | |
2s22p3![]() |
−2s22p2(3P)3d 4P | 4 | 4 | 4.106-01 | 3.016+11 | 4.402-01 | 3.244+11 | 4.171-01 | 3.054+11 | |
2s22p3![]() |
−2s22p2(3P)3d 4P | 4 | 2 | 2.077-01 | 3.053+11 | 2.216-01 | 3.268+11 | 2.112-01 | 3.095+11 | |
2s22p3![]() |
−2s22p2(3P)3d 2D | 4 | 4 | 1.580-06 | 1.193+06 | 4.327-08 | 3.291+04 | 1.327-06 | 9.983+05 | |
2s22p3![]() |
−2s22p2(3P)3d 2D | 4 | 6 | 1.339-05 | 6.748+06 | 4.455-08 | 2.260+04 | 1.939-05 | 9.733+06 | |
2s22p3![]() |
−2s22p2(1D)3d 2F | 4 | 6 | 3.942-06 | 2.071+06 | 2.223-06 | 1.174+06 | 1.818-06 | 9.496+05 | |
2s22p3![]() |
−2s22p2(1D)3d 2D | 4 | 4 | 1.406-05 | 1.112+07 | 8.722-06 | 6.930+06 | 1.429-05 | 1.126+07 | |
2s22p3![]() |
−2s22p2(1D)3d 2D | 4 | 6 | 1.076-04 | 5.674+07 | 7.850-05 | 4.161+07 | 1.261-04 | 6.628+07 | |
2s22p3![]() |
−2s22p2(1D)3d 2P | 4 | 2 | 1.564-05 | 2.507+07 | 8.960-06 | 1.440+07 | 1.889-05 | 3.015+07 | |
2s22p3![]() |
−2s22p2(1D)3d 2P | 4 | 4 | 7.990-05 | 6.409+07 | 5.002-05 | 4.025+07 | 1.036-04 | 8.274+07 | |
2s22p3![]() |
−2s22p2(1D)3d 2S | 4 | 2 | 2.605-05 | 4.217+07 | 1.501-05 | 2.443+07 | 8.518-05 | 1.373+08 | |
2s22p3![]() |
−2s2p3(4S°)3p 4P | 4 | 6 | 8.578-02 | 4.647+10 | 8.268-02 | 4.446+10 | |||
2s22p3![]() |
−2s2p3(4S°)3p 4P | 4 | 4 | 5.645-02 | 4.589+10 | 5.434-02 | 4.384+10 | |||
2s22p3![]() |
−2s2p3(4S°)3p 4P | 4 | 2 | 2.802-02 | 4.555+10 | 2.691-02 | 4.342+10 | |||
2s22p3![]() |
−2s2p44P | 6 | 6 | 1.129-05 | 2.815+05 | 1.314-05 | 3.117+05 | 1.186-05 | 2.942+05 | |
2s22p3![]() |
−2s2p44P | 6 | 4 | 4.407-07 | 1.675+04 | 5.971-07 | 2.165+04 | 4.429-07 | 1.676+04 | |
2s22p3![]() |
−2s2p42D | 6 | 6 | 1.133-01 | 6.303+09 | 1.298-01 | 7.524+09 | 1.115-01 | 6.139+09 | |
2s22p3![]() |
−2s2p42D | 6 | 4 | 7.287-03 | 6.083+08 | 8.321-03 | 7.235+08 | 7.158-03 | 5.912+08 | |
2s22p3![]() |
−2s2p42P | 6 | 4 | 1.712-01 | 2.389+10 | 1.960-01 | 2.938+10 | 1.699-01 | 2.347+10 | |
2s22p3![]() |
−2s22p2(3P)3s 4P | 6 | 4 | 7.695-05 | 5.412+07 | 8.731-05 | 6.132+07 | 7.348-05 | 5.172+07 | |
2s22p3![]() |
−2s22p2(3P)3s 4P | 6 | 6 | 5.986-05 | 2.816+07 | 6.978-05 | 3.279+07 | 5.326-05 | 2.508+07 | |
2s22p3![]() |
−2s22p2(3P)3s 2P | 6 | 4 | 4.709-02 | 3.437+10 | 5.633-02 | 4.114+10 | 4.677-02 | 3.414+10 | |
2s22p3![]() |
−2s22p2(1D)3s 2D | 6 | 6 | 5.218-02 | 2.716+10 | 5.638-02 | 2.934+10 | 5.392-02 | 2.804+10 | |
2s22p3![]() |
−2s22p2(1D)3s 2D | 6 | 4 | 2.695-03 | 2.105+09 | 2.875-03 | 2.244+09 | 2.710-03 | 2.114+09 | |
2s22p3![]() |
−2s22p2(3P)3d 4F | 6 | 4 | 9.818-07 | 9.416+05 | 9.853-07 | 9.383+05 | 3.329-07 | 3.184+05 | |
2s22p3![]() |
−2s22p2(3P)3d 4F | 6 | 6 | 1.217-04 | 7.787+07 | 1.099-04 | 6.985+07 | 1.222-04 | 7.800+07 | |
2s22p3![]() |
−2s22p2(3P)3d 4F | 6 | 8 | 3.933-04 | 1.891+08 | 3.633-04 | 1.734+08 | 3.614-04 | 1.733+08 | |
2s22p3![]() |
−2s22p2(3P)3d 2P | 6 | 4 | 1.635-02 | 1.587+10 | 1.447-02 | 1.402+10 | 1.737-02 | 1.682+10 | |
2s22p3![]() |
−2s22p2(3P)3d 4D | 6 | 6 | 3.245-05 | 2.106+07 | 4.710-05 | 3.038+07 | 1.672-05 | 1.083+07 | |
2s22p3![]() |
−2s22p2(3P)3d 4D | 6 | 4 | 2.571-03 | 2.504+09 | 6.400-03 | 6.186+09 | 3.159-03 | 3.070+09 | |
2s22p3![]() |
−2s22p2(3P)3d 4D | 6 | 8 | 9.452-04 | 4.606+08 | 6.611-04 | 3.202+08 | 1.295-03 | 6.300+08 | |
2s22p3![]() |
−2s22p2(3P)3d 4P | 6 | 6 | 5.708-05 | 3.749+07 | 1.108-04 | 7.256+07 | 6.329-05 | 4.148+07 | |
2s22p3![]() |
−2s22p2(3P)3d 2F | 6 | 6 | 9.390-03 | 6.170+09 | 9.073-03 | 5.936+09 | 8.516-03 | 5.574+09 | |
2s22p3![]() |
−2s22p2(3P)3d 4P | 6 | 4 | 8.233-05 | 8.123+07 | 8.638-05 | 8.495+07 | 8.574-05 | 8.442+07 | |
2s22p3![]() |
−2s22p2(3P)3d 2F | 6 | 8 | 1.890-01 | 9.351+10 | 1.783-01 | 8.785+10 | 1.710-01 | 8.426+10 | |
2s22p3![]() |
−2s22p2(3P)3d 2D | 6 | 4 | 9.300-03 | 9.449+09 | 1.058-02 | 1.076+10 | 9.535-03 | 9.660+09 | |
2s22p3![]() |
−2s22p2(3P)3d 2D | 6 | 6 | 1.106-01 | 7.500+10 | 1.274-01 | 8.651+10 | 1.117-01 | 7.553+10 | |
2s22p3![]() |
−2s22p2(1D)3d 2F | 6 | 8 | 3.534-01 | 1.875+11 | 6.980-01 | 3.703+11 | 5.226-01 | 2.761+11 | |
2s22p3![]() |
−2s22p2(1D)3d 2F | 6 | 6 | 6.465-02 | 4.581+10 | 7.808-02 | 5.528+10 | 5.370-02 | 3.785+10 | |
2s22p3![]() |
−2s22p2(1D)3d 2G | 6 | 8 | 2.325-01 | 1.236+11 | 4.673-03 | 2.455+09 | 3.666-02 | 1.930+10 | |
2s22p3![]() |
−2s22p2(1D)3d 2D | 6 | 4 | 1.527-02 | 1.629+10 | 1.579-02 | 1.683+10 | 1.574-02 | 1.674+10 | |
2s22p3![]() |
−2s22p2(1D)3d 2D | 6 | 6 | 1.514-01 | 1.077+11 | 1.514-01 | 1.077+11 | 1.659-01 | 1.177+11 | |
2s22p3![]() |
−2s22p2(1D)3d 2P | 6 | 4 | 4.506-02 | 4.878+10 | 4.405-02 | 4.756+10 | 4.639-02 | 5.007+10 | |
2s22p3![]() |
−2s2p3(4S°)3p 4P | 6 | 6 | 1.152-06 | 8.429+05 | 1.539-06 | 1.118+06 | |||
2s22p3![]() |
−2s2p3(4S°)3p 4P | 6 | 4 | 1.932-06 | 2.121+06 | 4.211-06 | 4.593+06 |
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