Open Access
Table A.3.
Possible symmetries for the CH molecular states.
Index | State | gtotal | Symmetries |
---|---|---|---|
1 | 2p2 3P | 18 | 2Σ−, 2Π, 4Σ−, 4Π |
2 | 2p2 1D | 10 | 2Σ+, 2Π, 2Δ |
3 | 2p2 1S | 2 | 2Σ+ |
4 | 2p3 5So | 10 | 4Σ−, 6Σ− |
5 | 3s 3Po | 18 | 2Σ+, 2Π, 4Σ+, 4Π |
6 | 3s 1Po | 6 | 2Σ+, 2Π |
7 | 2p3 3Do | 30 | 2Σ−, 2Π, 2Δ, 4Σ−, 4Π, 4Δ |
8 | 3p 1P | 6 | 2Σ−, 2Π |
9 | 3p 3D | 30 | 2Σ+, 2Π, 2Δ, 4Σ+, 4Π, 4Δ |
10 | 3p 3S | 6 | 2Σ+, 4Σ+ |
11 | 3p 3P | 18 | 2Σ−, 2Π, 4Σ−, 4Π |
12 | 3p 1D | 10 | 2Σ+, 2Π, 2Δ |
13 | 3p 1S | 2 | 2Σ+ |
14 | 2p3 3Po | 18 | 2Σ+, 2Π, 4Σ+, 4Π |
15 | 3d 1Do | 10 | 2Σ−, 2Π, 2Δ |
16 | 4s 3Po | 18 | 2Σ+, 2Π, 4Σ+, 4Π |
17 | 3d 3Fo | 42 | 2Σ+, 2Π, 2Δ, 2Φ, 4Σ+, 4Π, 4Δ, 4Φ |
18 | 3d 3Do | 30 | 2Σ−, 2Π, 2Δ, 4Σ−, 4Π, 4Δ |
19 | 4s 1Po | 6 | 2Σ+, 2Π |
20 | 3d 1Fo | 14 | 2Σ+, 2Π, 2Δ, 2Φ |
21 | 3d 1Po | 6 | 2Σ+, 2Π |
22 | 3d 3Po | 18 | 2Σ+, 2Π, 4Σ+, 4Π |
23 | 4p 1P | 6 | 2Σ−, 2Π |
24 | 4p 3D | 30 | 2Σ+, 2Π, 2Δ, 4Σ+, 4Π, 4Δ |
25 | 4p 3S | 6 | 2Σ+, 4Σ+ |
26 | 4p 3P | 18 | 2Σ−, 2Π, 4Σ−, 4Π |
27 | 4p 1D | 10 | 2Σ+, 2Π, 2Δ |
28 | 4p 1S | 2 | 2Σ+ |
29 | 2p2 3P + H (n = 2) | 72 | 2Σ−, 2Π, 4Σ−, 4Π, 2Σ+, 2Δ, 4Σ+, 4Δ |
30 | 4d 1Do | 10 | 2Σ−, 2Π, 2Δ |
31 | 5s 3Po | 18 | 2Σ+, 2Π, 4Σ+, 4Π |
32 | 4d 3Fo | 42 | 2Σ+, 2Π, 2Δ, 2Φ, 4Σ+, 4Π, 4Δ, 4Φ |
33 | 4d 3Do | 30 | 2Σ−, 2Π, 2Δ, 4Σ−, 4Π, 4Δ |
34 | 5s 1Po | 6 | 2Σ+, 2Π |
35 | 4d 1Fo | 14 | 2Σ+, 2Π, 2Δ, 2Φ |
36 | 4d 1Po | 6 | 2Σ+, 2Π |
37 | 4d 3Po | 18 | 2Σ+, 2Π, 4Σ+, 4Π |
38 | C+ 2p 2Po | 6 | 2Σ+, 2Π |
Number of symmetries to calculate: 2 | 2Σ+, 2Π | ||
g: | 2, 4 |
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