The data are based on a combined fit by
(1) H. S. P. Müller, 2023, unpublished.
With respect to the second entry of Jan. 2017,
hyperfine-resolved transition frequencies in the
ground vibrational state were added to the data set.
These were reported by
(2) O. Asvany, C. R. Markus, A. Roucou, S. Schlemmer,
S. Thorwirth, and C. Lauzin,
2021, J. Mol. Spectrosc. 378, Art. No. 111447.
With respect to the first entry of June 2006, we have
adjusted some of the uncertainties, provide calculations
for v = 1, and included fairly recent
submillimeter data from
(3) J. Cernicharo, S. Bailleux, E. Alekseev, A. Fuente,
E. Roueff, M. Gerin, B. Tercero, S. P. Treviño-Morales,
N. Marcelino, R. Bachiller, and B. Lefloch,
2014, Astrophys. J. 795, Art. No. 40.
We have attributed 20 kHz as uncertainties to these data
in the present calculations. This may still be somewhat
conservative.
Infrared transition frequencies from
(4) W. C. Ho, I. Ozier, D. T. Cramb, and M. C. L. Gerry,
1991, J. Mol. Spectrosc. 149, 559;
and from
(5) M. López-Puertas, J.-M. Flaud, J. Peralta-Calvillo,
B. Funke, and S. Gil-López,
2006, J. Mol. Spectrosc. 237, 218
were also used in the fit.
The ground state calculations should be reliable up to
at least 2.0 THz; the v = 1 data are essentially
unaffected by the new data and should be viewed with some
caution throughout.
Quantum-chemical calculations of the dipole moments were taken
from
(6) R. Polák and R. Fiser,
2004, Chem. Phys. 303, 73.
The 14N hyperfine splitting may be resolvable at
lower frequencies or at lower quantum numbers.
Therefore, a separate
calculation with hyperfine structure is available
up to 480 GHz and with J" up to 3.
The spin-multiplicity of the 14N nucleus was
considered in the calculation of the partition function.
Contributions from the first excited vibrational state to the
partition function were considered also, but are essentially
negligible at 300 K.
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