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Table 2

Selected H2 emission line properties.

Progression + pumping transition Line ID(a) Wavelength [Å] Aul [108 s−1] τlu(b) comm.(c)
[1,7] (1–6)R(6) 1442.87 0.9 < 10−3
(1–2)R(6) (1–6)P(8) 1467.08 1.3 < 10−4
λ1215.72 Å (1–7)R(6) 1500.45 1.7 < 10−4
(1–7)P(8) 1524.65 1.9 < 10−4
(1–8)R(6) 1556.87 1.3 < 10−5
(1–8)P(8) 1580.67 1.1 < 10−5

[1,4] (1–6)R(3) 1431.01 1.0 < 10−3
(1–2)P(5) (1–6)P(5) 1446.12 1.4 < 10−3
λ1216.07 Å (1–7)R(3) 1489.57 1.6 < 10−3
(1–7)P(5) 1504.76 2.0 < 10−3
(1–8)R(3) 1547.34 1.1 < 10−4 bw C IV

[0,1] (0–4)P(2) 1338.56 3.1 0.5
(0–2)R(0) (0–5)P(2) 1398.95 2.6 0.04
λ1217.20 Å (0–6)P(2) 1460.17 1.5 < 10−2
(0–7)P(2) 1521.59 0.6 < 10−3 wl
[0,2] (0–4)P(3) 1342.26 2.8 1.6
(0–2)R(1) (0–5)R(1) 1393.96 1.6 0.15 bw H2
λ1217.64 Å (0–5)P(3) 1402.65 2.3 0.16 bw Si IV
(0–6)P(3) 1463.83 1.4 0.01
(0–7)P(3) 1525.15 0.5 < 10−2 wl

Notes. All wavelengths and Aul values are taken from Abgrall et al. (1993). (a)The line notation is as follows: a progression [ν′,J′] consists of all transitions from the upper level with a rotational quantum number J′ and a vibrational quantum number ν′ in the electronic state B1Σu+${B^1}{\rm{\Sigma }}_u^ + $ to all levels with J″ and ν″ in the ground state X1Σg+${X^1}{\rm{\Sigma }}_g^ + $. Thus, the line identifications are written as (ν′−ν″)R(J″) for J′−J″=−1 and (ν′−ν″)P(J″) for J′−J″=+1. (b)Optical depth τlu refers to gas temperatures of 2000 K; the assumptions we made for the calculation are detailed in Sect. 3.2. (c)Abbreviations used: wl: weak line; bw: blend with.

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