2004
DOI: 10.1051/0004-6361:20034025
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Laboratory and radio-astronomical spectroscopy of the hyperfine structure of N2D$\mathsf{^+}$

Abstract: Abstract. We present the first laboratory measurements of the hyperfine structure of the J = 1 ← 0 rotational transition of N 2 D + , a good tracer of the dense regions of molecular cloud cores, and the spectra of unresolved high J transitions recorded in the 308−463 GHz region. Together with a high sensitivity radio-astronomical spectrum of the N 2 D + J = 1 → 0 rotational transition in a quiescent cloud core, we determined with high precision the frequencies of the seven hyperfine components and the molecula… Show more

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Cited by 40 publications
(59 citation statements)
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“…In general, we used the symmetric frequency switch mode and the facility autocorrelator; in Table 1, we summarize the main observational parameters. The frequencies of the N 2 H + (1−0), N 2 D + (2−1) and N 2 D + (3−2) have been updated following the recent determinations of Dore et al (2004); the values in the table refer to the F 1 F = 2 3 → 1 2, 2 3 → 1 2, and 4 5 → 3 4 hyperfine components of the N 2 H + (1−0), N 2 D + (2−1) and N 2 D + (3−2) transitions, respectively. For N 2 H + (3−2) we used the frequency of the 2 1 → 1 0 component as determined by Caselli et al (2002a).…”
Section: Observationsmentioning
confidence: 99%
“…In general, we used the symmetric frequency switch mode and the facility autocorrelator; in Table 1, we summarize the main observational parameters. The frequencies of the N 2 H + (1−0), N 2 D + (2−1) and N 2 D + (3−2) have been updated following the recent determinations of Dore et al (2004); the values in the table refer to the F 1 F = 2 3 → 1 2, 2 3 → 1 2, and 4 5 → 3 4 hyperfine components of the N 2 H + (1−0), N 2 D + (2−1) and N 2 D + (3−2) transitions, respectively. For N 2 H + (3−2) we used the frequency of the 2 1 → 1 0 component as determined by Caselli et al (2002a).…”
Section: Observationsmentioning
confidence: 99%
“…The hyperfine structure of each transition has been predicted, assuming the hyperfine constants of Caselli et al (1995) and Dore et al (2004), by means of the SPCAT prediction program (Pickett 1991), and the hyperfine components included in each multiplet collect at least the 90% of the total intensity of the relevant J + 1 − J rotational transition. The line strength value, S i j , is defined as the square of the reduced matrix element of the rotation matrix (Brown & Carrington 2003)…”
Section: Discussionmentioning
confidence: 99%
“…Therefore, the unperturbed line frequency was recovered by a line shape analysis of the spectral profile modeled as a sum of hyperfine components with their frequency shift and intensity fixed at the values accurately predicted using the hyperfine constants known from literature (Caselli et al 1995;Dore et al 2004). Figure 1 illustrates a recording of the J = 5 ← 4 transition of the N 15 ND + isotopologue analyzed in this way.…”
Section: Experimental Details and Data Analysismentioning
confidence: 99%
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