Open Access
Table A.4.
Possible symmetries for the NH molecular states.
| Index | State | gtotal | Symmetries |
|---|---|---|---|
| 1 | 2p3 4So | 8 | 3Σ−, 5Σ− |
| 2 | 2p3 2Do | 20 | 1Σ−, 1Π, 1Δ, 3Σ−, 3Π, 3Δ |
| 3 | 2p3 2Po | 12 | 1Σ+, 1Π, 3Σ+, 3Π |
| 4 | 2p3 4So + H (n = 2) | 32 | 3Σ−, 5Σ−, 3Π, 5Π |
| 5 | 3s 4P | 24 | 3Σ−, 3Π, 5Σ−, 5Π |
| 6 | 3s 2P | 12 | 1Σ−, 1Π, 3Σ−, 3Π |
| 7 | 2p4 4P | 24 | 3Σ−, 3Π, 5Σ−, 5Π |
| 8 | 3p 2So | 4 | 1Σ−, 3Σ− |
| 9 | 3p 4Do | 40 | 3Σ−, 3Π, 3Δ, 5Σ−, 5Π, 5Δ |
| 10 | 3p 4Po | 24 | 3Σ+, 3Π, 5Σ+, 5Π |
| 11 | 3p 4So | 8 | 3Σ−, 5Σ− |
| 12 | 3p 2Do | 20 | 1Σ−, 1Π, 1Δ, 3Σ−, 3Π, 3Δ |
| 13 | 3p 2Po | 12 | 1Σ+, 1Π, 3Σ+, 3Π |
| 14 | 3s 2D | 20 | 1Σ+, 1Π, 1Δ, 3Σ+, 3Π, 3Δ |
| 15 | 2p3 2Do + H (n = 2) | 80 | 1Σ−, 1Π, 1Δ, 3Σ−, 3Π, 3Δ, 1Σ+, 1Φ, 3Σ+, 3Φ |
| 16 | 4s 4P | 24 | 3Σ−, 3Π, 5Σ−, 5Π |
| 17 | 4s 2P | 12 | 1Σ−, 1Π, 3Σ−, 3Π |
| 18 | 3d 2P | 12 | 1Σ−, 1Π, 3Σ−, 3Π |
| 19 | 3d 4F | 56 | 3Σ−, 3Π, 3Δ, 3Φ, 5Σ−, 5Π, 5Δ, 5Φ |
| 20 | 3d 4P | 24 | 3Σ−, 3Π, 5Σ−, 5Π |
| 21 | 3d 2F | 28 | 1Σ−, 1Π, 1Δ, 1Φ, 3Σ−, 3Π, 3Δ, 3Φ |
| 22 | 3d 4D | 40 | 3Σ+, 3Π, 3Δ, 5Σ+, 5Π, 5Δ |
| 23 | 3d 2D | 20 | 1Σ+, 1Π, 1Δ, 3Σ+, 3Π, 3Δ |
| 24 | 4p 2So | 4 | 1Σ−, 3Σ− |
| 25 | 4p 4Do | 40 | 3Σ−, 3Π, 3Δ, 5Σ−, 5Π, 5Δ |
| 26 | 4p 4Po | 24 | 3Σ+, 3Π, 5Σ+, 5Π |
| 27 | 4p 2Do | 20 | 1Σ−, 1Π, 1Δ, 3Σ−, 3Π, 3Δ |
| 28 | 4p 4So | 8 | 3Σ−, 5Σ− |
| 29 | 4p 2Po | 12 | 1Σ+, 1Π, 3Σ+, 3Π |
| 30 | 5s 4P | 24 | 3Σ−, 3Π, 5Σ−, 5Π |
| 31 | 5s 2P | 12 | 1Σ−, 1Π, 3Σ−, 3Π |
| 32 | N+ 2p2 3P | 9 | 3Σ−, 3Π |
| 33 | N+ 2p2 1D | 5 | 1Σ+, 1Π, 1Δ |
| Number of symmetries to calculate: 5 | 3Σ−, 3Π, 1Σ+, 1Π, 1Δ | ||
| g: | 3, 6, 1, 2, 2 | ||
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