Submillimeter spectroscopy and astronomical searches of vinyl mercaptan, C$_2$H$_3$SH

TL;DR

This study extends the spectroscopic analysis of vinyl mercaptan to millimeter wavelengths, providing precise frequencies for astronomical searches, and investigates its energetic properties and potential presence in interstellar space.

Contribution

The paper provides highly accurate millimeter-wave frequencies for vinyl mercaptan isomers and reports the first interstellar search results using ALMA data.

Findings

Accurate frequencies measured up to 250 GHz with better than 100 kHz precision.

No definitive detection of vinyl mercaptan in Sgr B2(N2), but upper limits established.

Energetic analysis shows the lowest isomers are nearly isoenergetic.

Abstract

We have extended the pure rotational investigation of the two isomers syn and anti vinyl mercaptan to the millimeter domain using a frequency-multiplication spectrometer. The species were produced by a radiofrequency discharge in 1,2-ethanedithiol. Additional transitions have been re-measured in the centimeter band using Fourier-transform microwave spectroscopy to better determine rest frequencies of transitions with low-$J$ and low-$K_a$ values. Experimental investigations were supported by quantum chemical calculations on the energetics of both the [C$_2$,H$_4$,S] and [C$_2$,H$_4$,O] isomeric families. Interstellar searches for both syn and anti vinyl mercaptan as well as vinyl alcohol were performed in the EMoCA (Exploring Molecular Complexity with ALMA) spectral line survey carried out toward Sagittarius (Sgr) B2(N2) with the Atacama Large Millimeter/submillimeter Array (ALMA). Highly accurate experimental frequencies (to better than 100 kHz accuracy) for both syn and anti isomers of vinyl mercaptan have been measured up to 250 GHz; these deviate considerably from predictions based on extrapolation of previous microwave measurements. Reliable frequency predictions of the astronomically most interesting millimeter-wave lines for these two species can now be derived from the best-fit spectroscopic constants. From the energetic investigations, the four lowest singlet isomers of the [C$_2$,H$_4$,S] family are calculated to be nearly isoenergetic, which makes this family a fairly unique test bed for assessing possible reaction pathways. Upper limits for the column density of syn and anti vinyl mercaptan are derived toward the extremely molecule-rich star-forming region Sgr B2(N2) enabling comparison with selected complex organic molecules.

Figures

Tables

Table 1. Table 1: Ground state molecular parameters (in MHz) of syn and anti vinyl mercaptan derived in this study compared with previously published values (Tanimoto et al. 1979 ; Tanimoto & Macdonald 1979 ) and those calculated theoretically (Calc.).

	syn-\ceCH2CHSH			anti-\ceCH2CHSH
	This worka𝑎aa𝑎a$a$Numbers in parentheses are 1$\sigma$ uncertainties in units of the last digit.	Previousa𝑎aa𝑎a$a$Numbers in parentheses are 1$\sigma$ uncertainties in units of the last digit.	Calc.b𝑏bb𝑏b$b$$A_e$, $B_e$, and $C_e$ rotational constants derived from structure calculated at the ae-CCSD(T)/cc-pwCVQZ level of theory. Zero-point vibrational corrections $\Delta A_0$, $\Delta B_0$, and $\Delta C_0$ and quartic centrifugal distortion constants were calculated at the fc-CCSD(T)/cc-pV(T+$d$)Z level.	This worka𝑎aa𝑎a$a$Numbers in parentheses are 1$\sigma$ uncertainties in units of the last digit.	Previousa𝑎aa𝑎a$a$Numbers in parentheses are 1$\sigma$ uncertainties in units of the last digit.	Calc.b𝑏bb𝑏b$b$$A_e$, $B_e$, and $C_e$ rotational constants derived from structure calculated at the ae-CCSD(T)/cc-pwCVQZ level of theory. Zero-point vibrational corrections $\Delta A_0$, $\Delta B_0$, and $\Delta C_0$ and quartic centrifugal distortion constants were calculated at the fc-CCSD(T)/cc-pV(T+$d$)Z level.
$A_e$	$\cdots$	$\cdots$	$50304.4$	$\cdots$	$\cdots$	$49843.5$
$\Delta A_0$	$\cdots$	$\cdots$	$431.2$	$\cdots$	$\cdots$	$36.4$
$B_e$	$\cdots$	$\cdots$	$5866.0$	$\cdots$	$\cdots$	$5912.5$
$\Delta B_0$	$\cdots$	$\cdots$	$38.1$	$\cdots$	$\cdots$	$31.9$
$C_e$	$\cdots$	$\cdots$	$5253.4$	$\cdots$	$\cdots$	$5308.9$
$\Delta C_0$	$\cdots$	$\cdots$	$37.3$	$\cdots$	$\cdots$	$50.6$
$A_0$	$49816.0376\left(11\right)$	$49815.28\left(6\right)$	$49873.2$	$49423.5726\left(11\right)$	$49422.75\left(5\right)$	$49807.1$
$B_0$	$5835.708685\left(92\right)$	$5835.716\left(14\right)$	$5827.9$	$5897.21162\left(11\right)$	$5897.215\left(9\right)$	$5880.6$
$C_0$	$5222.075531\left(85\right)$	$5222.081\left(11\right)$	$5216.1$	$5279.43951\left(13\right)$	$5279.436\left(9\right)$	$5258.3$
$D_J\times {10}^3$	$2.724203\left(89\right)$	$2.85\left(17\right)$	$2.716$	$3.09729\left(17\right)$	$3.12\left(11\right)$	$3.117$
$D_{JK}\times {10}^3$	$-33.4874\left(12\right)$	$-33.2\left(21\right)$	$-35.89$	$-37.6145\left(40\right)$	$-38.5\left(17\right)$	$-40.02$
$D_K$	$0.79113\left(14\right)$	$\cdots$	$0.8100$	$0.80990\left(18\right)$	$\cdots$	$0.9496$
$d_1\times {10}^3$	$-0.424456\left(88\right)$	$-0.425\left(35\right)$	$-0.4239$	$-0.47324\left(19\right)$	$-0.498\left(51\right)$	$-0.4143$
$d_2\times {10}^3$	$-0.023739\left(73\right)$	$\cdots$	$-0.0211$	$-0.03110\left(25\right)$	$\cdots$	$-0.0411$
$H_{KJ}\times {10}^6$	$-3.1367\left(59\right)$	$\cdots$	$\cdots$	$-4.356\left(31\right)$	$\cdots$	$\cdots$
# of lines	333	37	$\cdots$	205	32	$\cdots$
RMS /kHz	43	$\cdots$	$\cdots$	49	$\cdots$	$\cdots$
$\sigma$c𝑐cc𝑐c$c$Reduced standard deviation (unitless).	0.95	$\cdots$	$\cdots$	1.03	$\cdots$	$\cdots$

Table 2. Table 2: Parameters of our best-fit LTE model (or upper limit) of selected complex organic molecules toward Sgr B2(N2).

Molecule	Statusa𝑎aa𝑎a$a$d: detection, n: non-detection.	$N_{\det }$b𝑏bb𝑏b$b$Number of detected lines (conservative estimate, see Sect. 3 of Belloche et al. 2016). One line of a given species may mean a group of transitions of that species that are blended together.	Sizec𝑐cc𝑐c$c$Emission diameter (full width at half maximum, FWHM).	$T_{\mathrm{rot}}$d𝑑dd𝑑d$d$Rotational temperature.	$N$e𝑒ee𝑒e$e$Total column density of the molecule, except for the syn and trans conformers of vinyl mercaptan and vinyl alcohol which are in each case considered as independent species. For these species, the column density represents the column density of each conformer separately. $X$ ($Y$) means $X\times {10}^Y$.	$C$f𝑓ff𝑓f$f$Correction factor that was applied to the column density to account for the contribution of vibrationally or torsionally excited states or other conformers, in the cases where this contribution was not included in the partition function of the spectroscopic predictions.	$\Delta V$g𝑔gg𝑔g$g$Linewidth (FWHM).	$V_{\mathrm{off}}$hℎhhℎh$h$Velocity offset with respect to the assumed systemic velocity of Sgr B2(N2), $V_{\mathrm{lsr}}=74$ km s-1.	$\frac{N_{\mathrm{ref}}}{N}$i𝑖ii𝑖i$i$Column density ratio, with $N_{\mathrm{ref}}$ the column density of the previous reference species marked with a $\star$.	Ref.j𝑗jj𝑗j$j$References: (1) this work, (2) Müller et al. (2016), (3) Belloche et al. (2016).
			(′′)	(K)	(cm-2)		(km s-1)	(km s-1)
CH3SH, $\text{varv}=0^{\star }$	d	12	1.40	180	3.4 (17)	1.00	5.4	$-0.5$	1	2
gauche-C2H5SH	n	0	1.40	180	1.6 (16)	1.95	5.4	$-0.5$	$>$ 22	2
syn-C2H3SH	n	0	1.40	180	3.7 (16)	1.22	5.4	$-0.5$	$>$ 9	1
anti-C2H3SH	n	0	1.40	180	1.6 (16)	1.63	5.4	$-0.5$	$>$ 21	1
CH3CN, ${\text{varv}}_8=1^{\star }$	d	20	1.40	170	2.2 (18)	1.00	5.4	$-0.5$	1	3
C2H5CN, $\text{varv}=0$	d	154	1.20	150	6.2 (18)	1.38	5.0	$-0.8$	0.35	3
C2H3CN, $\text{varv}=0$	d	44	1.10	200	4.2 (17)	1.00	6.0	$-0.6$	5	3
CH3OH, ${\text{varv}}_t=1^{\star }$	d	16	1.40	160	4.0 (19)	1.00	5.4	$-0.2$	1	2
C2H5OH	d	168	1.25	150	2.0 (18)	1.24	5.4	$0.0$	20	2
syn-C2H3OH	n	0	1.25	150	4.0 (16)	1.00	5.4	$0.0$	$>$ 1000	1
anti-C2H3OH	n	0	1.25	150	1.2 (16)	1.00	5.4	$0.0$	$>$ 3333	1

Table 3. Table 3: Observed frequencies for syn -vinyl mercaptan. Frequencies are given in MHz. Values in parentheses represent 1 ​ σ 1 𝜎 1\sigma uncertainty. The obs. – calc. values are given in kHz.

$J^{\prime }$	$K_a^{\prime }$	$K_c^{\prime }$	$J^{\prime \prime }$	$K_a^{\prime \prime }$	$K_c^{\prime \prime }$	Obs.	Obs - Calc.
1	0	1	0	0	0	$11,057.7730\left(10\right)$	$-0.3$
2	1	2	1	1	1	$21,501.9964\left(10\right)$	$0.8$
1	1	1	2	0	2	$21,870.5017\left(10\right)$	$-0.2$
2	0	2	1	0	1	$22,109.1044\left(10\right)$	$-0.1$
2	1	1	1	1	0	$22,729.2350\left(10\right)$	$0.2$
3	1	3	2	1	2	$32,248.8905\left(10\right)$	$0.3$
3	0	3	2	0	2	$33,147.5585\left(10\right)$	$1.3$
3	1	2	2	1	1	$34,089.6590\left(20\right)$	$2.4$
7	3	5	6	3	4	$77,455.364\left(15\right)$	$0.5$
7	3	4	6	3	3	$77,460.551\left(20\right)$	$-21.0$
7	2	5	6	2	4	$77,707.694\left(10\right)$	$1.9$
7	1	6	6	1	5	$79,462.064\left(10\right)$	$8.6$
8	1	8	7	1	7	$85,881.234\left(10\right)$	$4.6$
8	0	8	7	0	7	$87,927.042\left(10\right)$	$0.7$
8	2	7	7	2	6	$88,380.994\left(10\right)$	$-0.5$
8	6	2	7	6	1	$88,499.974\left(10\right)$	$4.6$
8	6	3	7	6	2	$88,499.974\left(10\right)$	$4.6$
8	5	3	7	5	2	$88,501.223\left(10\right)$	$2.1$
8	5	4	7	5	3	$88,501.223\left(10\right)$	$2.4$
8	4	4	7	4	3	$88,510.009\left(10\right)$	$-36.2$
8	4	5	7	4	4	$88,510.009\left(10\right)$	$37.3$
8	3	6	7	3	5	$88,532.822\left(10\right)$	$-10.2$
8	3	5	7	3	4	$88,543.245\left(10\right)$	$4.9$
8	2	6	7	2	5	$88,910.481\left(10\right)$	$2.4$
8	1	7	7	1	6	$90,778.139\left(10\right)$	$-8.9$
8	1	7	7	1	6	$90,778.139\left(10\right)$	$-8.9$
15	1	14	15	0	15	$91,165.379\left(10\right)$	$-6.1$
9	1	9	8	1	8	$96,577.987\left(15\right)$	$13.3$
16	1	15	16	0	16	$98,557.507\left(20\right)$	$20.6$
9	0	9	8	0	8	$98,760.335\left(10\right)$	$-5.9$
9	2	8	8	2	7	$99,399.930\left(10\right)$	$1.2$
9	6	3	8	6	2	$99,565.434\left(10\right)$	$3.5$
9	6	4	8	6	3	$99,565.434\left(10\right)$	$3.5$
9	5	5	8	5	4	$99,568.972\left(10\right)$	$6.6$
9	5	4	8	5	3	$99,568.972\left(10\right)$	$5.8$
9	4	6	8	4	5	$99,582.945\left(15\right)$	$115.8$
9	4	5	8	4	4	$99,582.945\left(15\right)$	$-60.4$
9	3	7	8	3	6	$99,614.458\left(10\right)$	$2.8$
9	3	6	8	3	5	$99,633.511\left(10\right)$	$-2.6$
9	1	8	8	1	7	$102,079.135\left(10\right)$	$-2.5$
12	0	12	11	1	11	$103,466.696\left(10\right)$	$-9.9$
17	1	16	17	0	17	$106,576.954\left(10\right)$	$0.9$
10	0	10	9	0	9	$109,542.337\left(10\right)$	$2.6$
10	2	9	9	2	8	$110,408.779\left(10\right)$	$1.2$
10	6	4	9	6	3	$110,631.942\left(10\right)$	$5.6$
10	6	5	9	6	4	$110,631.942\left(10\right)$	$5.6$
10	5	6	9	5	5	$110,638.505\left(10\right)$	$-0.2$
10	5	5	9	5	4	$110,638.505\left(10\right)$	$-2.4$
10	4	7	9	4	6	$110,658.876\left(10\right)$	$7.9$
10	4	7	9	4	6	$110,658.876\left(10\right)$	$7.9$
10	4	7	9	4	6	$110,658.876\left(10\right)$	$7.9$
10	4	6	9	4	5	$110,659.239\left(10\right)$	$-10.7$
10	3	8	9	3	7	$110,700.256\left(10\right)$	$-5.3$
10	3	7	9	3	6	$110,732.885\left(10\right)$	$4.5$
10	2	8	9	2	7	$111,432.824\left(10\right)$	$4.9$
10	1	9	9	1	8	$113,362.602\left(10\right)$	$0.2$
13	0	13	12	1	12	$116,441.566\left(10\right)$	$-10.0$
11	1	11	10	1	10	$117,933.385\left(10\right)$	$-0.8$
11	0	11	10	0	10	$120,270.722\left(10\right)$	$-6.2$
11	2	10	10	2	9	$121,406.446\left(10\right)$	$-7.2$
11	4	8	10	4	7	$121,738.377\left(30\right)$	$-36.4$
11	4	7	10	4	6	$121,739.165\left(10\right)$	$-10.9$
16	1	16	15	1	15	$171,074.952\left(10\right)$	$-19.3$
16	0	16	15	0	15	$173,142.577\left(10\right)$	$4.5$
16	2	15	15	2	14	$176,190.615\left(10\right)$	$-9.5$
16	8	9	15	8	8	$177,033.988\left(50\right)$	$40.1$
16	8	8	15	8	7	$177,033.988\left(50\right)$	$40.1$
16	9	7	15	9	6	$177,037.310\left(10\right)$	$10.8$
16	9	8	15	9	7	$177,037.310\left(10\right)$	$10.8$
16	7	9	15	7	8	$177,039.557\left(10\right)$	$-9.0$
16	7	10	15	7	9	$177,039.557\left(10\right)$	$-9.0$
16	10	6	15	10	5	$177,046.927\left(10\right)$	$-5.2$
16	10	7	15	10	6	$177,046.927\left(10\right)$	$-5.2$
16	6	11	15	6	10	$177,059.365\left(10\right)$	$9.3$
16	6	10	15	6	9	$177,059.365\left(10\right)$	$7.6$
16	11	5	15	11	4	$177,061.372\left(30\right)$	$37.7$
16	11	6	15	11	5	$177,061.372\left(30\right)$	$37.7$
16	12	4	15	12	3	$177,079.577\left(10\right)$	$-17.0$
16	12	5	15	12	4	$177,079.577\left(10\right)$	$-17.0$
16	13	3	15	13	2	$177,101.184\left(30\right)$	$55.0$
16	13	4	15	13	3	$177,101.184\left(30\right)$	$55.0$
16	5	11	15	5	10	$177,104.608\left(10\right)$	$-88.7$
16	5	12	15	5	11	$177,104.608\left(10\right)$	$92.1$
16	14	3	15	14	2	$177,125.537\left(90\right)$	$-10.7$
16	14	2	15	14	1	$177,125.537\left(90\right)$	$-10.7$
16	4	13	15	4	12	$177,198.676\left(10\right)$	$-8.3$
16	4	12	15	4	11	$177,209.792\left(10\right)$	$7.2$
16	3	14	15	3	13	$177,284.117\left(10\right)$	$6.7$
16	3	13	15	3	12	$177,628.437\left(10\right)$	$-11.8$
16	2	14	15	2	13	$179,916.094\left(10\right)$	$5.0$
16	1	15	15	1	14	$180,534.684\left(10\right)$	$10.2$
17	2	16	17	1	17	$181,199.29\left(12\right)$	$-7.0$
17	1	17	16	1	16	$181,659.664\left(20\right)$	$-34.1$
17	0	17	16	0	16	$183,591.361\left(10\right)$	$-3.9$
18	2	17	18	1	18	$186,959.83\left(10\right)$	$-22.8$
17	2	16	16	2	15	$187,099.739\left(10\right)$	$-11.5$
17	8	9	16	8	8	$188,101.835\left(10\right)$	$-11.5$
17	8	10	16	8	9	$188,101.835\left(10\right)$	$-11.5$
17	9	9	16	9	8	$188,103.400\left(10\right)$	$-4.7$
17	9	8	16	9	7	$188,103.400\left(10\right)$	$-4.7$
17	7	11	16	7	10	$188,110.757\left(10\right)$	$-6.1$
17	7	10	16	7	9	$188,110.757\left(10\right)$	$-6.1$
17	10	8	16	10	7	$188,112.210\left(10\right)$	$-5.8$
17	10	7	16	10	6	$188,112.210\left(10\right)$	$-5.8$
17	11	7	16	11	6	$188,126.474\left(15\right)$	$4.9$
17	11	6	16	11	5	$188,126.474\left(15\right)$	$4.9$
17	6	12	16	6	11	$188,136.376\left(10\right)$	$-18.2$
17	6	11	16	6	10	$188,136.376\left(10\right)$	$-21.7$
17	12	5	16	12	4	$188,145.089\left(10\right)$	$14.3$
17	12	6	16	12	5	$188,145.089\left(10\right)$	$14.3$
17	13	4	16	13	3	$188,167.379\left(50\right)$	$40.8$
17	13	5	16	13	4	$188,167.379\left(50\right)$	$40.8$
17	5	13	16	5	12	$188,192.280\left(20\right)$	$137.2$
17	5	12	16	5	11	$188,192.280\left(20\right)$	$-178.7$
17	4	14	16	4	13	$188,304.785\left(10\right)$	$-14.6$
17	4	13	16	4	12	$188,321.821\left(10\right)$	$-9.6$
17	3	15	16	3	14	$188,386.333\left(10\right)$	$17.2$
17	3	14	16	3	13	$188,849.934\left(10\right)$	$-13.2$
17	2	15	16	2	14	$191,419.205\left(10\right)$	$-11.9$
17	1	16	16	1	15	$191,610.819\left(10\right)$	$-12.6$
19	0	19	18	1	18	$191,859.479\left(25\right)$	$12.8$
18	1	18	17	1	17	$192,230.329\left(10\right)$	$-11.9$
18	0	18	17	0	17	$194,012.562\left(10\right)$	$-16.9$
6	2	5	5	1	4	$194,594.052\left(85\right)$	$-53.9$
17	1	17	16	0	16	$197,926.936\left(15\right)$	$-5.6$
18	2	17	17	2	16	$197,990.896\left(10\right)$	$-1.8$
18	9	9	17	9	8	$199,169.747\left(10\right)$	$10.1$
18	9	10	17	9	9	$199,169.747\left(10\right)$	$10.1$
18	8	10	17	8	9	$199,170.326\left(10\right)$	$-9.3$
18	8	11	17	8	10	$199,170.326\left(10\right)$	$-9.3$
18	10	8	17	10	7	$199,177.446\left(30\right)$	$-22.2$
18	10	9	17	10	8	$199,177.446\left(30\right)$	$-22.2$
18	7	11	17	7	10	$199,183.075\left(10\right)$	$-10.7$
18	7	12	17	7	11	$199,183.075\left(10\right)$	$-10.6$
18	11	7	17	11	6	$199,191.377\left(20\right)$	$-5.5$
18	11	8	17	11	7	$199,191.377\left(20\right)$	$-5.5$
18	12	6	17	12	5	$199,210.185\left(10\right)$	$-5.0$
18	12	7	17	12	6	$199,210.185\left(10\right)$	$-5.0$
18	6	12	17	6	11	$199,215.399\left(10\right)$	$-3.9$
18	6	13	17	6	12	$199,215.399\left(10\right)$	$2.7$
18	14	4	17	14	3	$199,259.486\left(10\right)$	$11.4$
18	14	5	17	14	4	$199,259.486\left(10\right)$	$11.4$
18	5	14	17	5	13	$199,283.132\left(15\right)$	$3.5$
18	5	13	17	5	12	$199,283.658\left(15\right)$	$-4.1$
18	15	4	17	15	3	$199,288.983\left(30\right)$	$-36.5$
18	15	3	17	15	2	$199,288.983\left(30\right)$	$-36.5$
18	16	3	17	16	2	$199,321.489\left(35\right)$	$64.9$
18	16	2	17	16	1	$199,321.489\left(35\right)$	$64.9$
18	4	15	17	4	14	$199,415.908\left(10\right)$	$-3.8$
18	4	14	17	4	13	$199,441.362\left(15\right)$	$-14.8$
18	3	16	17	3	15	$199,487.117\left(10\right)$	$4.6$
18	3	15	17	3	14	$200,099.455\left(20\right)$	$19.1$
19	3	16	19	2	17	$201,311.948\left(25\right)$	$-22.0$
18	1	17	17	1	16	$202,643.056\left(10\right)$	$-21.0$
19	1	19	18	1	18	$202,787.333\left(15\right)$	$-18.1$
18	2	16	17	2	15	$202,928.293\left(10\right)$	$-15.7$
20	0	20	19	1	19	$203,870.191\left(15\right)$	$-20.8$
18	3	15	18	2	16	$204,367.274\left(35\right)$	$-56.0$
19	0	19	18	0	18	$204,412.801\left(10\right)$	$-3.8$
18	1	18	17	0	17	$206,565.920\left(50\right)$	$2.5$
16	3	13	16	2	14	$209,765.53\left(21\right)$	$55.6$
19	9	11	18	9	10	$210,236.321\left(10\right)$	$13.0$
19	9	10	18	9	9	$210,236.321\left(10\right)$	$13.0$
19	8	12	18	8	11	$210,239.468\left(30\right)$	$20.6$
19	8	11	18	8	10	$210,239.468\left(30\right)$	$20.6$
19	10	10	18	10	9	$210,242.708\left(10\right)$	$21.8$
19	10	9	18	10	8	$210,242.708\left(10\right)$	$21.8$
19	11	9	18	11	8	$210,256.064\left(10\right)$	$3.4$
19	11	8	18	11	7	$210,256.064\left(10\right)$	$3.4$
19	7	13	18	7	12	$210,256.580\left(10\right)$	$-18.4$
19	7	12	18	7	11	$210,256.580\left(10\right)$	$-18.5$
19	12	8	18	12	7	$210,274.881\left(50\right)$	$-36.5$
19	12	7	18	12	6	$210,274.881\left(50\right)$	$-36.5$
19	6	13	18	6	12	$210,296.498\left(10\right)$	$9.0$
19	6	14	18	6	13	$210,296.498\left(10\right)$	$21.3$
19	13	6	18	13	5	$210,298.309\left(10\right)$	$13.0$
19	13	7	18	13	6	$210,298.309\left(10\right)$	$13.0$
19	14	5	18	14	4	$210,325.550\left(15\right)$	$-5.4$
19	14	6	18	14	5	$210,325.550\left(15\right)$	$-5.4$
19	15	4	18	15	3	$210,356.255\left(25\right)$	$6.4$
19	15	5	18	15	4	$210,356.255\left(25\right)$	$6.4$
19	5	15	18	5	14	$210,377.687\left(20\right)$	$28.2$
19	5	14	18	5	13	$210,378.537\left(10\right)$	$3.4$
19	16	3	18	16	2	$210,390.050\left(20\right)$	$-0.4$
19	16	4	18	16	3	$210,390.050\left(20\right)$	$-0.4$
19	4	16	18	4	15	$210,532.045\left(10\right)$	$10.9$
19	4	15	18	4	14	$210,569.240\left(10\right)$	$-4.3$
19	3	17	18	3	16	$210,585.163\left(10\right)$	$5.0$
19	3	16	18	3	15	$211,379.789\left(10\right)$	$18.1$
20	1	20	19	1	19	$213,331.295\left(20\right)$	$15.8$
19	1	18	18	1	17	$213,627.622\left(10\right)$	$19.6$
14	3	11	14	2	12	$214,048.296\left(50\right)$	$19.0$
19	2	17	18	2	16	$214,435.136\left(10\right)$	$5.1$
20	0	20	19	0	19	$214,798.102\left(10\right)$	$5.3$
20	9	11	19	9	10	$221,303.141\left(10\right)$	$11.2$
20	9	12	19	9	11	$221,303.141\left(10\right)$	$11.2$
20	10	10	19	10	9	$221,307.861\left(10\right)$	$-5.9$
20	10	11	19	10	10	$221,307.861\left(10\right)$	$-5.9$
20	8	12	19	8	11	$221,309.217\left(10\right)$	$1.1$
20	8	13	19	8	12	$221,309.217\left(10\right)$	$1.1$
20	11	10	19	11	9	$221,320.479\left(10\right)$	$-10.1$
20	11	9	19	11	8	$221,320.479\left(10\right)$	$-10.1$
20	7	14	19	7	13	$221,331.382\left(10\right)$	$15.9$
20	7	13	19	7	12	$221,331.382\left(10\right)$	$15.7$
20	13	7	19	13	6	$221,362.979\left(15\right)$	$-7.8$
20	13	8	19	13	7	$221,362.979\left(15\right)$	$-7.8$
20	6	15	19	6	14	$221,379.761\left(10\right)$	$10.5$
20	6	14	19	6	13	$221,379.761\left(10\right)$	$-11.3$
20	14	6	19	14	5	$221,391.015\left(10\right)$	$12.7$
20	14	7	19	14	6	$221,391.015\left(10\right)$	$12.7$
20	15	5	19	15	4	$221,422.800\left(45\right)$	$35.7$
20	15	6	19	15	5	$221,422.800\left(45\right)$	$35.7$
20	16	4	19	16	3	$221,457.82\left(10\right)$	$-78.3$
20	16	5	19	16	4	$221,457.82\left(10\right)$	$-78.3$
20	5	16	19	5	15	$221,475.933\left(10\right)$	$18.6$
20	5	15	19	5	14	$221,477.312\left(10\right)$	$1.1$
20	17	3	19	17	2	$221,496.21\left(10\right)$	$89.1$
20	17	4	19	17	3	$221,496.21\left(10\right)$	$89.1$
20	3	18	19	3	17	$221,679.067\left(50\right)$	$49.0$
20	4	16	19	4	15	$221,706.383\left(10\right)$	$18.9$
10	3	8	10	2	9	$222,271.179\left(65\right)$	$-57.6$
20	3	17	19	3	16	$222,693.623\left(10\right)$	$-6.4$
13	3	11	13	2	12	$223,763.431\left(15\right)$	$14.1$
21	1	21	20	1	20	$223,862.742\left(10\right)$	$-12.8$
20	1	20	19	0	19	$224,259.184\left(15\right)$	$19.8$
14	3	12	14	2	13	$224,521.858\left(20\right)$	$19.6$
20	1	19	19	1	18	$224,560.765\left(10\right)$	$-4.1$
21	0	21	20	0	20	$225,173.690\left(10\right)$	$-14.7$
15	3	13	15	2	14	$225,439.218\left(15\right)$	$9.8$
20	2	18	19	2	17	$225,931.877\left(10\right)$	$0.2$
16	3	14	16	2	15	$226,532.703\left(10\right)$	$9.0$
22	0	22	21	1	21	$227,393.803\left(15\right)$	$-17.0$
17	3	15	17	2	16	$227,819.232\left(20\right)$	$-27.2$
18	3	16	18	2	17	$229,315.465\left(10\right)$	$-8.8$
21	2	20	20	2	19	$230,549.163\left(10\right)$	$-20.9$
21	9	12	20	9	11	$232,370.207\left(10\right)$	$-6.8$
21	9	13	20	9	12	$232,370.207\left(10\right)$	$-6.8$
21	10	11	20	10	10	$232,373.002\left(10\right)$	$-4.7$
21	10	12	20	10	11	$232,373.002\left(10\right)$	$-4.7$
21	8	13	20	8	12	$232,379.674\left(10\right)$	$0.3$
21	8	14	20	8	13	$232,379.674\left(10\right)$	$0.3$
21	11	10	20	11	9	$232,384.630\left(10\right)$	$-23.8$
21	11	11	20	11	10	$232,384.630\left(10\right)$	$-23.8$
21	12	9	20	12	8	$232,403.115\left(10\right)$	$-4.0$
21	12	10	20	12	9	$232,403.115\left(10\right)$	$-4.0$
21	7	15	20	7	14	$232,407.448\left(10\right)$	$-5.4$
21	7	14	20	7	13	$232,407.448\left(10\right)$	$-5.9$
21	13	8	20	13	7	$232,427.083\left(50\right)$	$-30.6$
21	13	9	20	13	8	$232,427.083\left(50\right)$	$-30.6$
21	14	7	20	14	6	$232,455.767\left(10\right)$	$-14.3$
21	14	8	20	14	7	$232,455.767\left(10\right)$	$-14.3$
21	6	15	20	6	14	$232,465.347\left(10\right)$	$-23.4$
21	6	16	20	6	15	$232,465.347\left(10\right)$	$14.3$
21	15	7	20	15	6	$232,488.509\left(25\right)$	$-19.4$
21	15	6	20	15	5	$232,488.509\left(25\right)$	$-19.4$
21	16	6	20	16	5	$232,524.921\left(10\right)$	$-5.2$
21	16	5	20	16	4	$232,524.921\left(10\right)$	$-5.2$
21	17	5	20	17	4	$232,564.674\left(45\right)$	$21.1$
21	17	4	20	17	3	$232,564.674\left(45\right)$	$21.1$
21	5	17	20	5	16	$232,578.069\left(10\right)$	$0.3$
21	5	16	20	5	15	$232,580.247\left(10\right)$	$2.0$
21	3	19	20	3	18	$232,767.194\left(10\right)$	$6.7$
21	4	18	20	4	17	$232,778.976\left(10\right)$	$4.2$
21	4	17	20	4	16	$232,853.815\left(10\right)$	$22.2$
21	3	18	20	3	17	$234,043.345\left(10\right)$	$8.9$
22	0	22	21	0	21	$235,543.961\left(10\right)$	$23.3$
21	2	19	20	2	18	$237,411.402\left(10\right)$	$-16.9$
23	0	23	22	1	22	$238,923.506\left(10\right)$	$10.0$
22	2	21	21	2	20	$241,361.566\left(10\right)$	$8.7$
22	1	22	21	0	21	$242,532.596\left(55\right)$	$12.1$
22	9	14	21	9	13	$243,437.575\left(15\right)$	$3.5$
22	9	13	21	9	12	$243,437.575\left(15\right)$	$3.5$
22	10	13	21	10	12	$243,438.097\left(45\right)$	$-5.2$
22	10	12	21	10	11	$243,438.097\left(45\right)$	$-5.2$
22	11	12	21	11	11	$243,448.530\left(10\right)$	$-10.1$
22	11	11	21	11	10	$243,448.530\left(10\right)$	$-10.1$
22	8	14	21	8	13	$243,450.900\left(50\right)$	$46.6$
22	8	15	21	8	14	$243,450.900\left(50\right)$	$46.6$
22	12	10	21	12	9	$243,466.574\left(15\right)$	$26.3$
22	12	11	21	12	10	$243,466.574\left(15\right)$	$26.3$
22	7	16	21	7	15	$243,484.952\left(15\right)$	$27.0$
22	7	15	21	7	14	$243,484.952\left(15\right)$	$26.1$
22	14	8	21	14	7	$243,519.828\left(50\right)$	$-30.1$
22	14	9	21	14	8	$243,519.828\left(50\right)$	$-30.1$
22	6	16	21	6	15	$243,553.415\left(50\right)$	$12.9$
22	6	17	21	6	16	$243,553.415\left(50\right)$	$76.5$
22	5	18	21	5	17	$243,684.282\left(10\right)$	$-4.0$
22	5	17	21	5	16	$243,687.572\left(50\right)$	$-32.8$
22	3	20	21	3	19	$243,848.117\left(10\right)$	$4.7$
22	4	19	21	4	18	$243,909.394\left(10\right)$	$-1.7$
22	4	18	21	4	17	$244,012.745\left(15\right)$	$17.2$
23	1	23	22	1	22	$244,891.145\left(10\right)$	$3.8$
22	3	19	21	3	18	$245,430.646\left(10\right)$	$-11.9$
23	0	23	22	0	22	$245,912.148\left(10\right)$	$5.8$
22	1	21	21	1	20	$246,260.384\left(10\right)$	$10.4$
22	2	20	21	2	19	$248,867.410\left(40\right)$	$-19.5$

Table 4. Table 4: Observed frequencies for anti -vinyl mercaptan. Frequencies are given in MHz. Values in parentheses represent 1 ​ σ 1 𝜎 1\sigma uncertainty. The obs. – calc. values are given in kHz.

$J^{\prime }$	$K_a^{\prime }$	$K_c^{\prime }$	$J^{\prime \prime }$	$K_a^{\prime \prime }$	$K_c^{\prime \prime }$	Obs.	Obs - Calc.
1	0	1	0	0	0	$11,176.6389\left(10\right)$	$0.2$
5	0	5	4	1	4	$14,923.9484\left(10\right)$	$-0.3$
1	1	1	2	0	2	$21,178.9543\left(10\right)$	$-0.4$
2	1	2	1	1	1	$21,735.5955\left(10\right)$	$-1.1$
2	0	2	1	0	1	$22,346.6731\left(10\right)$	$-0.4$
2	1	1	1	1	0	$22,971.1109\left(10\right)$	$0.3$
6	0	6	5	1	5	$27,443.7460\left(10\right)$	$-0.2$
3	1	3	2	1	2	$32,599.1768\left(10\right)$	$-0.7$
3	0	3	2	0	2	$33,503.5068\left(10\right)$	$0.4$
3	1	2	2	1	1	$34,452.3503\left(20\right)$	$1.8$
12	1	11	12	0	12	$72,570.263\left(30\right)$	$-73.7$
7	1	7	6	1	6	$75,988.301\left(15\right)$	$6.6$
7	2	6	6	2	5	$78,183.738\left(20\right)$	$51.4$
7	2	5	6	2	4	$78,546.705\left(40\right)$	$13.1$
10	0	10	9	1	9	$79,116.675\left(10\right)$	$-4.3$
7	1	6	6	1	5	$80,305.997\left(10\right)$	$19.6$
4	1	4	3	0	3	$85,467.985\left(10\right)$	$4.0$
8	1	8	7	1	7	$86,812.171\left(10\right)$	$-0.8$
8	0	8	7	0	7	$88,864.736\left(10\right)$	$-6.1$
8	2	7	7	2	6	$89,329.569\left(20\right)$	$-12.5$
8	4	4	7	4	3	$89,462.308\left(10\right)$	$-32.5$
8	4	5	7	4	4	$89,462.308\left(10\right)$	$45.3$
8	3	6	7	3	5	$89,485.192\left(10\right)$	$-21.6$
8	3	5	7	3	4	$89,496.052\left(25\right)$	$1.9$
8	2	6	7	2	5	$89,871.505\left(25\right)$	$3.0$
8	1	7	7	1	6	$91,741.577\left(10\right)$	$3.4$
11	0	11	10	1	10	$92,238.816\left(10\right)$	$-3.3$
5	1	5	4	0	4	$95,137.182\left(10\right)$	$-6.2$
9	1	9	8	1	8	$97,624.268\left(10\right)$	$4.0$
9	0	9	8	0	8	$99,811.519\left(15\right)$	$-11.5$
9	2	8	8	2	7	$100,466.233\left(10\right)$	$11.2$
9	6	4	8	6	3	$100,637.563\left(10\right)$	$14.5$
9	6	3	8	6	2	$100,637.563\left(10\right)$	$14.5$
9	5	5	8	5	4	$100,640.558\left(50\right)$	$35.5$
9	5	4	8	5	3	$100,640.558\left(50\right)$	$34.6$
9	4	5	8	4	4	$100,654.312\left(50\right)$	$-57.8$
9	4	6	8	4	5	$100,654.312\left(50\right)$	$128.8$
9	3	7	8	3	6	$100,685.985\left(10\right)$	$-7.4$
9	3	6	8	3	5	$100,705.840\left(10\right)$	$5.8$
9	2	7	8	2	6	$101,235.165\left(10\right)$	$10.9$
9	1	8	8	1	7	$103,161.608\left(10\right)$	$-2.3$
6	1	6	5	0	5	$104,539.564\left(10\right)$	$-6.1$
12	0	12	11	1	11	$105,359.766\left(10\right)$	$9.9$
10	0	10	9	0	9	$110,705.947\left(10\right)$	$3.0$
10	2	9	9	2	8	$111,592.467\left(10\right)$	$-6.9$
10	6	4	9	6	3	$111,823.033\left(10\right)$	$1.6$
10	6	5	9	6	4	$111,823.033\left(10\right)$	$1.6$
10	5	5	9	5	4	$111,829.035\left(10\right)$	$-7.2$
10	5	6	9	5	5	$111,829.035\left(10\right)$	$-4.9$
10	4	7	9	4	6	$111,849.294\left(10\right)$	$1.8$
10	4	6	9	4	5	$111,849.693\left(10\right)$	$-3.2$
10	3	8	9	3	7	$111,890.948\left(10\right)$	$0.7$
10	2	8	9	2	7	$112,639.999\left(10\right)$	$-2.9$
7	1	7	6	0	6	$113,698.287\left(10\right)$	$-5.8$
10	1	9	9	1	8	$114,563.588\left(10\right)$	$1.0$
13	0	13	12	1	12	$118,439.637\left(10\right)$	$-0.4$
11	1	11	10	1	10	$119,209.414\left(10\right)$	$-5.8$
11	1	11	10	1	10	$119,209.414\left(10\right)$	$-5.8$
11	0	11	10	0	10	$121,545.752\left(20\right)$	$0.3$
8	1	8	7	0	7	$122,641.283\left(20\right)$	$9.7$
11	2	10	10	2	9	$122,707.191\left(45\right)$	$-27.3$
16	0	16	15	0	15	$174,966.024\left(30\right)$	$-8.0$
16	8	9	15	8	8	$178,940.02\left(12\right)$	$-10.6$
16	8	8	15	8	7	$178,940.02\left(12\right)$	$-10.6$
16	7	10	15	7	9	$178,944.269\left(10\right)$	$23.8$
16	7	9	15	7	8	$178,944.269\left(10\right)$	$23.8$
16	9	7	15	9	6	$178,945.233\left(40\right)$	$45.4$
16	9	8	15	9	7	$178,945.233\left(40\right)$	$45.4$
16	10	7	15	10	6	$178,956.988\left(15\right)$	$36.9$
16	10	6	15	10	5	$178,956.988\left(15\right)$	$36.9$
16	6	10	15	6	9	$178,963.196\left(25\right)$	$36.1$
16	6	11	15	6	10	$178,963.196\left(25\right)$	$38.0$
16	11	6	15	11	5	$178,973.765\left(40\right)$	$-1.1$
16	11	5	15	11	4	$178,973.765\left(40\right)$	$-1.1$
16	12	5	15	12	4	$178,994.759\left(55\right)$	$68.6$
16	12	4	15	12	3	$178,994.759\left(55\right)$	$68.6$
16	5	12	15	5	11	$179,008.358\left(30\right)$	$119.1$
16	5	11	15	5	10	$179,008.358\left(30\right)$	$-75.4$
16	4	13	15	4	12	$179,103.592\left(60\right)$	$61.2$
16	4	12	15	4	11	$179,115.290\left(60\right)$	$14.2$
16	3	14	15	3	13	$179,187.710\left(55\right)$	$-95.6$
16	3	13	15	3	12	$179,546.12\left(17\right)$	$219.0$
16	2	14	15	2	13	$181,867.564\left(30\right)$	$-39.2$
16	1	15	15	1	14	$182,430.250\left(30\right)$	$-8.0$
17	0	17	16	0	16	$185,524.475\left(15\right)$	$-7.0$
17	8	9	16	8	8	$190,126.466\left(20\right)$	$23.4$
17	8	10	16	8	9	$190,126.466\left(20\right)$	$23.4$
17	9	9	16	9	8	$190,129.859\left(10\right)$	$-11.1$
17	9	8	16	9	7	$190,129.859\left(10\right)$	$-11.1$
17	7	10	16	7	9	$190,133.918\left(15\right)$	$-16.9$
17	7	11	16	7	10	$190,133.918\left(15\right)$	$-16.9$
17	10	7	16	10	6	$190,140.914\left(40\right)$	$2.4$
17	10	8	16	10	7	$190,140.914\left(40\right)$	$2.4$
17	11	7	16	11	6	$190,157.712\left(25\right)$	$8.0$
17	11	6	16	11	5	$190,157.712\left(25\right)$	$8.0$
17	6	11	16	6	10	$190,158.762\left(20\right)$	$15.7$
17	6	12	16	6	11	$190,158.762\left(20\right)$	$19.5$
17	5	12	16	5	11	$190,214.765\left(15\right)$	$-162.1$
17	5	13	16	5	12	$190,214.765\left(15\right)$	$177.6$
17	4	14	16	4	13	$190,328.673\left(25\right)$	$14.7$
17	4	13	16	4	12	$190,346.662\left(20\right)$	$-13.7$
17	3	15	16	3	14	$190,408.156\left(25\right)$	$18.2$
17	3	14	16	3	13	$190,890.135\left(45\right)$	$-8.6$
17	2	15	16	2	14	$193,492.836\left(15\right)$	$11.1$
17	1	16	16	1	15	$193,618.481\left(25\right)$	$24.0$
18	0	18	17	0	17	$196,055.843\left(15\right)$	$19.3$
18	2	17	17	2	16	$200,099.455\left(15\right)$	$-29.1$
18	8	11	17	8	10	$201,313.343\left(60\right)$	$13.8$
18	8	10	17	8	9	$201,313.343\left(60\right)$	$13.8$
18	9	9	17	9	8	$201,314.711\left(30\right)$	$53.3$
18	9	10	17	9	9	$201,314.711\left(30\right)$	$53.3$
18	11	8	17	11	7	$201,341.278\left(40\right)$	$-10.5$
18	11	7	17	11	6	$201,341.278\left(40\right)$	$-10.5$
18	6	12	17	6	11	$201,356.236\left(15\right)$	$19.8$
18	6	13	17	6	12	$201,356.236\left(15\right)$	$27.1$
18	12	7	17	12	6	$201,363.081\left(60\right)$	$27.8$
18	12	6	17	12	5	$201,363.081\left(60\right)$	$27.8$
18	13	6	17	13	5	$201,389.094\left(50\right)$	$-61.9$
18	13	5	17	13	4	$201,389.094\left(50\right)$	$-61.9$
18	5	14	17	5	13	$201,424.312\left(50\right)$	$68.0$
18	5	13	17	5	12	$201,424.96\left(15\right)$	$143.2$
18	3	16	17	3	15	$201,626.716\left(10\right)$	$-8.8$
18	3	15	18	2	16	$201,827.739\left(50\right)$	$-52.4$
18	3	15	17	3	14	$202,263.080\left(30\right)$	$6.9$
18	1	17	17	1	16	$204,761.414\left(70\right)$	$9.7$
19	0	19	18	0	18	$206,566.727\left(15\right)$	$-11.1$
18	1	18	17	0	17	$208,219.064\left(20\right)$	$-2.8$
19	9	11	18	9	10	$212,499.557\left(10\right)$	$2.1$
19	9	10	18	9	9	$212,499.557\left(10\right)$	$2.1$
19	8	11	18	8	10	$212,500.672\left(50\right)$	$-46.8$
19	8	12	18	8	11	$212,500.672\left(50\right)$	$-46.8$
19	10	9	18	10	8	$212,508.372\left(35\right)$	$27.1$
19	10	10	18	10	9	$212,508.372\left(35\right)$	$27.1$
19	11	8	18	11	7	$212,524.496\left(15\right)$	$-1.6$
19	11	9	18	11	8	$212,524.496\left(15\right)$	$-1.6$
19	12	7	18	12	6	$212,546.370\left(30\right)$	$-82.8$
19	12	8	18	12	7	$212,546.370\left(30\right)$	$-82.8$
19	6	14	18	6	13	$212,555.670\left(10\right)$	$3.1$
19	6	13	18	6	12	$212,555.670\left(10\right)$	$-10.3$
19	13	6	18	13	5	$212,573.212\left(70\right)$	$-2.9$
19	13	7	18	13	6	$212,573.212\left(70\right)$	$-2.9$
19	14	6	18	14	5	$212,604.012\left(60\right)$	$-102.9$
19	14	5	18	14	4	$212,604.012\left(60\right)$	$-102.9$
19	5	15	18	5	14	$212,637.387\left(60\right)$	$-3.2$
19	5	14	18	5	13	$212,638.355\left(15\right)$	$24.1$
19	4	15	18	4	14	$212,833.069\left(20\right)$	$-38.8$
20	1	20	19	1	19	$215,625.949\left(10\right)$	$9.1$
20	0	20	19	0	19	$217,063.251\left(50\right)$	$-50.6$
7	3	4	7	2	5	$218,549.258\left(10\right)$	$2.0$
20	2	19	19	2	18	$222,051.307\left(25\right)$	$26.1$
20	9	12	19	9	11	$223,684.563\left(10\right)$	$-3.2$
20	9	11	19	9	10	$223,684.563\left(10\right)$	$-3.2$
20	8	12	19	8	11	$223,688.610\left(15\right)$	$-27.6$
20	8	13	19	8	12	$223,688.610\left(15\right)$	$-27.6$
20	10	11	19	10	10	$223,691.759\left(20\right)$	$-37.2$
20	10	10	19	10	9	$223,691.759\left(20\right)$	$-37.2$
20	11	9	19	11	8	$223,707.337\left(20\right)$	$27.7$
20	11	10	19	11	9	$223,707.337\left(20\right)$	$27.7$
20	7	14	19	7	13	$223,709.360\left(10\right)$	$-24.3$
20	7	13	19	7	12	$223,709.360\left(10\right)$	$-24.5$
20	12	8	19	12	7	$223,729.335\left(20\right)$	$44.3$
20	12	9	19	12	8	$223,729.335\left(20\right)$	$44.3$
20	13	7	19	13	6	$223,756.47\left(13\right)$	$-112.6$
20	13	8	19	13	7	$223,756.47\left(13\right)$	$-112.6$
20	6	15	19	6	14	$223,757.222\left(10\right)$	$-4.3$
20	6	14	19	6	13	$223,757.222\left(10\right)$	$-28.1$
20	5	16	19	5	15	$223,854.290\left(40\right)$	$88.4$
20	5	15	19	5	14	$223,855.66\left(16\right)$	$-46.1$
20	4	17	19	4	16	$224,033.610\left(20\right)$	$-24.4$
20	3	18	19	3	17	$224,053.046\left(70\right)$	$59.1$
20	4	16	19	4	15	$224,089.780\left(65\right)$	$-169.7$
20	3	17	19	3	16	$225,106.370\left(10\right)$	$1.3$
20	1	19	19	1	18	$226,896.237\left(10\right)$	$25.5$

Full text

*Aims. *To enable reliable interstellar searches of vinyl mercaptan, the sulfur-containing analog to the astronomical species vinyl alcohol, we have investigated its pure rotational spectrum at millimeter wavelengths.

*Methods. *We have extended the pure rotational investigation of the two isomers syn and anti vinyl mercaptan to the millimeter domain using a frequency-multiplication spectrometer. The species were produced by a radiofrequency discharge in 1,2-ethanedithiol. Additional transitions have been re-measured in the centimeter band using Fourier-transform microwave spectroscopy to better determine rest frequencies of transitions with low-$J$ and low-$K_{a}$ values. Experimental investigations were supported by quantum chemical calculations on the energetics of both the [C2,H4,S] and [C2,H4,O] isomeric families. Interstellar searches for both syn and anti vinyl mercaptan as well as vinyl alcohol were performed in the EMoCA (Exploring Molecular Complexity with ALMA) spectral line survey carried out toward Sagittarius (Sgr) B2(N2) with the Atacama Large Millimeter/submillimeter Array (ALMA).

*Results. *Highly accurate experimental frequencies (to better than 100 kHz accuracy) for both syn and anti isomers of vinyl mercaptan have been measured up to 250 GHz; these deviate considerably from predictions based on extrapolation of previous microwave measurements. Reliable frequency predictions of the astronomically most interesting millimeter-wave lines for these two species can now be derived from the best-fit spectroscopic constants. From the energetic investigations, the four lowest singlet isomers of the [C2,H4,S] family are calculated to be nearly isoenergetic, which makes this family a fairly unique test bed for assessing possible reaction pathways. Upper limits for the column density of syn and anti vinyl mercaptan are derived toward the extremely molecule-rich star-forming region Sgr B2(N2) enabling comparison with selected complex organic molecules.

1 Introduction

From the diatomic \ceSH+ and SH radicals (Menten et al. 2011; Neufeld et al. 2012) to the large complex organic molecule ethyl mercaptan (ethanethiol, \ceC2H5SH, Kolesniková et al. 2014), nearly 20 sulfur-bearing species have been observed in the interstellar medium (ISM) and in the circumstellar envelopes of evolved stars. This total is substantial, representing roughly 10 % of all the known interstellar or circumstellar compounds. While the abundance of S-containing species in the diffuse ISM is consistent with the estimated cosmic abundances of sulfur (Savage & Sembach 1996), and is well reproduced by current astrophysical models (Neufeld et al. 2015), the same set of compounds only accounts for $\sim$0.1 % of the expected sulfur abundance in the cold, dense clouds and circumstellar regions around young stellar objects (Joseph et al. 1986; Tieftrunk et al. 1994). This remarkable disparity has given rise to a simple, but currently unanswered, question: where is the missing sulfur? Several potential reservoirs have been investigated, including atomic sulfur (Anderson et al. 2013), S-bearing species trapped on icy dust grains (Jimenez-Escobar & Munoz Caro 2011), and S-containing molecules in the gas phase (Martin-Domenech et al. 2016; Cazzoli et al. 2016), along with other possibilities. From studies of shocked gas, however, atomic sulfur can only account for at most 5–10 % of the total sulfur cosmic abundance (Anderson et al. 2013), implying that additional sulfur sinks must exist. Many studies propose that the depletion of sulfur reflects accretion onto dust grains, where it could be sequestered in various forms as inorganic and organic molecules (Scappini et al. 2003), or atomic and polymeric Sn chains and rings (Wakelam et al. 2004). So far, however, only two sulfur molecules, OCS and \ceSO2, have been detected on grains, both in too low abundance for either species to be a major reservoir of sulfur (Palumbo et al. 1995; Boogert et al. 1997). Since \ceH2S is the most abundant sulfur-bearing molecule in cometary ices (Bockelee-Morvan et al. 2000), its presence on ice grains has also received some attention, but the rather low upper limit on its abundance also appears to rule out this species as a major sink for sulfur (Smith 1991; Jimenez-Escobar & Munoz Caro 2011). Finally, photoprocessing of sulfur-containing ice products could yield gaseous S-bearing species in the dense ISM in molecular forms that are yet to be identified (Jimenez-Escobar & Munoz Caro 2011). Consequently, the identification of missing interstellar sulfur carriers requires the detection of new gaseous sulfur containing compounds, which in turn requires laboratory investigations of their rotational spectra. Transient species are particularly appealing candidates, but are often challenging to characterize in the laboratory compared to their stable, often commercially available, counterparts, especially in the millimeter and submillimeter wave region where high-altitude, high-sensitivity radio facilities such as the Atacama Large Millimeter/submillimeter Array (ALMA) operate.

While Kolesniková et al. (2014) reported the detection of ethyl mercaptan in Orion, its presence there is not without controversy (Müller et al. 2016). Regardless, experimental data on related molecules that might also be present in the ISM and participate in the same chemical network, for instance unsaturated variants, may prove helpful in resolving this controversy. The isomeric family with the elemental formula [C2,H4,S] — thioacetaldehyde (\ceCH3CHS), thiirane (c-\ceC2H4S), and vinyl mercaptan (\ceCH2CHSH) — are of particular interest as all three isovalent oxygen counterparts (acetaldehyde, oxirane, and vinyl alcohol) have been detected in the ISM (Gottlieb 1973; Dickens et al. 1997; Turner & Apponi 2001). Structural isomers are an invaluable tool to probe the chemical dynamics of astrophysical environments. While a minimum energy principle was once proposed to assert molecular abundance in space (Lattelais et al. 2009), the general consensus is that chemical kinetics, rather than thermodynamic stability, is driving the formation of molecules in astronomical sources (Loomis et al. 2015). Interestingly, relatively little is known about isomers of relatively large astrophysical species (5 atoms and more), in part due to the difficulties involved in both producing and detecting these species in the laboratory, and the [C2,H4,S] family is no exception. While the pure rotational spectrum of each of these three singlet isomers has been investigated in the microwave domain (Kroto et al. 1974; Cunningham Jr. et al. 1951; Tanimoto & Saito 1977), high-resolution measurements at millimeter and shorter wavelengths have only been published for thiirane (Hirao et al. 2001; Bane et al. 2012), a likely reflection of the stability of this compound in the laboratory. In contrast, thioacetaldehyde polymerizes rapidly, with a lifetime of the order of ten seconds (Kroto et al. 1974), and consequently it must, as with vinyl mercaptan, be produced in situ for spectroscopic studies. To confidently detect these two transient species in the ISM, laboratory measurements at higher frequency are essential, particularly in spectral bands in which ALMA operates.

In this study the pure rotational spectrum of the syn and anti isomers of vinyl mercaptan in their ground vibrational state has been measured up to 250 GHz. From the newly-recorded transitions, highly accurate rotational and centrifugal distortion constants have been derived for both species, ensuring that astronomical searches in the millimeter domain can now be undertaken with confidence. Using the new experimental data, we carried searches on the spectral line survey EMoCA (Exploring Molecular Complexity with ALMA) performed toward the high-mass star forming region Sagittarius (Sgr) B2(N) (Belloche et al. 2016). As part of this work, we also investigated the energetics of the [\ceC2,\ceH4,S] isomeric family and its isovalent oxygen counterparts by high-level quantum chemical calculations.

2 Methods

2.1 Spectroscopic background

Vinyl mercaptan exists in the gas phase in two distinct rotameric forms, the planar syn and quasi-planar anti isomers (Fig. 1), with the former only slightly more stable than the latter by about 0.6 kJ/mol (Almond et al. 1983, 1985; Plant et al. 1992), which yields a syn/anti ratio at room temperature of about 1.2. It is worth noting that while the equilibrium structure of the anti isomer is non-planar, with a calculated SH torsional angle of about 130–150  °, the barrier to linearity (0.14 kJ/mol) is small compared to the zero-point vibration, which results in a vibrationally-averaged planar structure (Tanimoto & Macdonald 1979; Almond et al. 1985). As a consequence, both isomers can be considered as belonging to the $C_{s}$ point group symmetry (Almond et al. 1983).

Experimental studies on vinyl mercaptan are limited. Photoelectron (Chin et al. 1994) and low-resolution vibrational spectra (Almond et al. 1977, 1983) have been reported, while pure rotational spectra of the two isomers in the ground and several excited vibrational states have only been measured up to 50 GHz (Almond et al. 1977; Tanimoto & Saito 1977; Tanimoto et al. 1979; Tanimoto & Macdonald 1979). Isotopic investigations of the microwave spectra of the SD isotopologues111i.e., in which the single hydrogen atom bonded to the S atom is replaced by a deuterium atom. (Tanimoto & Saito 1977; Tanimoto et al. 1979; Tanimoto & Macdonald 1979), and extensive studies of deuterated variants of the syn isomer (Almond et al. 1985) that followed, enabled a determination of a partial geometry; owing to the absence of experimental data for isotopic species involving substitution at any of the three heavy atoms, a complete structure has not been reported. Additionally, accurate dipole moments in the ground vibrational state are available from Stark measurements: $\mu_{a}=0.813(1)$ D, $\mu_{b}=0.376(4)$ D, $\mu_{tot}=0.896(3)$ D for the syn isomer; and $\mu_{a}=0.425(10)$ D, $\mu_{b}=1.033(10)$ D, $\mu_{tot}=1.117(14)$ D for the anti one (Tanimoto et al. 1979; Tanimoto & Macdonald 1979).

2.2 Computational details

Quantum-chemical calculations of the [\ceC2,\ceH4,S] and [\ceC2,\ceH4,O] isomeric families were performed at the coupled-cluster level with single, double, and perturbative triple excitations [CCSD(T)] (Raghavachari et al. 1989). All calculations were performed using the CFOUR (Coupled-Cluster techniques for Computational Chemistry) program package (Stanton et al. 2017; Harding et al. 2008) in combination with Dunning’s hierarchies of correlation consistent polarized valence and polarized core-valence sets (Dunning et al. 2001; Peterson & Dunning 2002). The best estimate equilibrium structures have been calculated at the all-electron (ae) CCSD(T)/cc-pwCVQZ level of theory, which has previously been shown to yield equilibrium structures of very high quality for molecules harboring second-row elements (see, e.g., Coriani et al. 2005; Thorwirth & Harding 2009; Thorwirth et al. 2015). Centrifugal distortion constants and zero-point vibrational corrections $\Delta B_{0}$ to the rotational constants were calculated in the frozen-core (fc) approximation at the fc-CCSD(T)/cc-pV(T+$d$)Z level and ground state rotational constants were obtained as $B_{0}=B_{e}-\Delta B_{0}$. Here, the equilibrium rotational constants $B_{e}$ are calculated from the ae-CCSD(T)/cc-pwCVQZ structures. The calculated spectroscopic parameters for both syn and anti vinyl mercaptan are given in Table 1, and the elements of their Z-matrices are given in Appendix A.

The relative energetics of the [\ceC2,\ceH4,O] and [\ceC2,\ceH4,S] isomers were calculated using a composite thermochemistry scheme similar to the HEAT (High Accuracy Extrapolated Ab initio Thermochemistry) approaches (see Bomble et al. 2006; Harding et al. 2008). Using the CCSD(T)/cc-pwCVQZ geometries, a series of additive contributions are calculated: the extrapolated CCSD(T)/aug-cc-pCV$X$Z ($X$ = D, T, Q) correlation energy; the correlation energy from perturbative quadruple excitations with fc-CCSDT(Q)/cc-pVDZ; the anharmonic zero-point contribution with CCSD(T)/cc-pV(T+$d$)Z; the diagonal Born-Oppenheimer correction with HF/aug-cc-pVTZ; 1- and 2-electron scalar relativistic corrections with CCSD(T)/aug-cc-pCVTZ.

The relative stabilities – with \ceCH3CHO and \ceCH3CHS as the point of reference – are shown in Fig. 2. The energetic ordering of [\ceC2,\ceH4,O] isomers is in agreement with previous calculations by Lattelais et al. (2009) and Karton & Talbi (2014): \ceCH3CHO is the most stable isomer, followed by vinyl alcohol and oxirane. In particular, the energetics computed at the W2-F12 level by Karton & Talbi (2014) for the syn isomer of vinyl alcohol are within ${\sim}1$ kJ/mol of the values presented here. The energy difference between the syn and anti isomers has been examined theoretically (Nobes et al. 1981) and experimentally; the value presented here (4.6 kJ/mol) is in excellent agreement with both the microwave ($4.5\pm 0.6$, Rodler (1985)) and the far-infrared semi-experimental determination (4.0 kJ/mol, Bunn et al. (2017)). The sulfur analogues [\ceC2,\ceH4,S] on the other hand are near-isoenergetic at the current level of treatment: with the exception of \ceCH3CHS, the three remaining isomers are within ${\sim}0.5$ kJ/mol of one another, with anti-vinyl mercaptan being the highest in energy (5.3 kJ/mol). Our ab initio energy difference between the vinyl mercaptan isomers (0.5 kJ/mol) is in quantitative agreement with the estimate by Almond et al. (1985) (0.6 kJ/mol).

2.3 Millimeter wave spectroscopy

Millimeter wave measurements on vinyl mercaptan were performed using the Cologne (sub)-millimeter direct absorption spectrometer in the spectral regions 70–120 GHz and 170–250 GHz. The radiation was produced by a commercial amplifier-multiplier chain (Virginia Diodes Inc.), and optimized by in-house electronics. To reduce $1/f$ noise, frequency modulation was used with a $2f$ demodulation, yielding lineshapes close to a second-derivative for all recorded transitions. The 5 meter-long discharge cell, equipped with a roof-top mirror on one end, allows 10 m of absorption path length. A detailed description of the apparatus can be found in Martin-Drumel et al. (2015). Vinyl mercaptan was produced by a radio-frequency (RF) discharge in a continuous flow of 1,2-ethanedithiol (\ceHSCH2CH2SH) at a pressure of about 10 µbar. It should be noted, however, that since the pressure was measured between the cell and the pumping stage, a sizable pressure gradient may have been present in the cell. Similarly to a previous study on OSSO (Martin-Drumel et al. 2015), the strongest signals of vinyl mercaptan were observed when the RF power was reduced to fairly low powers. However, to maintain stable discharge conditions in the cell, and thus to limit the noise induced by a “blinking” plasma, a discharge power of no less than 5 W was applied.

Upon ignition of the discharge, relatively strong transitions of both syn and anti isomers of vinyl mercaptan were observed, as illustrated in Fig. 3. To derive rest frequencies as accurate as possible, rotational transitions have been measured individually using frequency steps of 10 and 20 kHz in the 70 – 120 GHz and 170 – 250 GHz regions, respectively, and signal averaging was used to reach a signal-to-noise ratio of at least 10, and up to 50 in some cases (Fig. 4). The accuracy on each line frequency has been derived from a fit to the line profile, accounting for the full width at half maximum, the frequency step, and the signal-to-noise ratio as described in Martin-Drumel et al. (2015). Using this approach, rest frequencies were derived with uncertainties as low as 10 kHz. Ultimately, nearly 300 and 150 new transitions (both $a$- and $b$-type) of syn and anti isomers of vinyl mercaptan have been recorded in the millimeter domain with quantum numbers up to $J^{\prime\prime}=22$, $K_{a}^{\prime\prime}=17$ and $J^{\prime\prime}=19$, $K_{a}^{\prime\prime}=14$, respectively. We note that, besides vinyl mercaptan, other species were produced under our experimental conditions (as indicated in Fig.3). Although some of their transitions were observed with high signal-to-noise ratios, they could not be assigned to any known species using the Cologne Database for Molecular Spectroscopy (CDMS) and NASA Jet Propulsion Laboratory (JPL) catalogs (Endres et al. 2016; Pickett et al. 1998). The carriers of these lines may be vibrational satellites of vinyl mercaptan or its precursor, 1,2-ethanedithiol, or other species produced in the discharge. Since no wide spectral surveys were conducted, however, no further line assignment attempts were made at this juncture.

2.4 Centimeter wave spectroscopy

For each isomer of vinyl mercaptan, roughly 10 transitions previously observed by Tanimoto et al. (1979) and Tanimoto & Macdonald (1979) have been re-measured between 10 and 35 GHz using the Cambridge Fourier-transform microwave spectrometer which has been described elsewhere (McCarthy et al. 2000). In doing so, uncertainties on the rest frequencies of these lines have been reduced by nearly two orders of magnitude, from 100 kHz to 1 kHz. In this experiment, vinyl mercaptan was generated by a 1 kV DC discharge in the throat of a small nozzle through a mixture of \ceC2H2 and \ceH2S heavily diluted in neon and the resulting products were supersonically expanded into a large vacuum chamber. By the time the products reach the center of the Fabry-Perot cavity, where they are probed by the microwave radiation, the rotational temperature has fallen to 10 K or less. An example of a microwave transition of syn-\ceCH2CHSH is presented in Fig. 4.

2.5 Astronomical observations

We searched for vinyl mercaptan in the EMoCA spectral line survey performed toward the Sgr B2(N) star-forming region with ALMA. We focus our analysis on the hot molecular core Sgr B2(N2) at the position ($\alpha,\delta_{{\rm J}2000}$) $=$ ($17^{\rm h}47^{\rm m}19.86^{\rm s}$, $-28^{\circ}22\mathrm{\SIUnitSymbolArcminute}13.4^{\prime\prime}$). Details about the observations, data reduction, and method used to identify the detected lines and derive column densities can be found in Belloche et al. (2016). In short, the EMoCA survey covers the frequency range from 84.1 GHz to 114.4 GHz with a spectral resolution of 488.3 kHz (1.7 to 1.3 km s*-1*). It was performed with five frequency tunings called S1 to S5. The median angular resolution is 1.6*′′*.

3 Results and discussion

3.1 Rest frequencies and derived spectroscopic parameters

The transitions recorded in this study are summarized in Appendix B. From these measurements, and previously published data (Tanimoto et al. 1979; Tanimoto & Macdonald 1979), a fit to a Watson-$S$ Hamiltonian in the Ir representation was performed using the SPFIT/SPCAT suite of programs (Pickett 1991). The resulting best-fit spectroscopic constants are given in Table 1.

The large number of transitions recorded in this work coupled with the detection of lines that originate from much higher values of $J$ and $K_{a}$ compared to the previous studies enable centrifugal distortion (CD) parameters up to sixth-order to be precisely determined. In some cases, the precision of these CD parameters has been improved by as much as four orders of magnitude. To reproduce the measured transitions to their experimental accuracy, a total of nine parameters are required, including two quartic CD terms ($D_{K}$ and $d_{2}$) and one sextic term ($H_{KJ}$) that were not determined previously. The much larger dataset used in the present investigation and the relatively small number of additional parameters needed point to the rapid convergence of the Hamiltonian model and the robustness of the fit. On the basis of the best-fit parameters in Table 1, the astronomically most interesting lines either have been measured or can now be predicted throughout the entire millimeter domain to better than 50 kHz up to 250 GHz (0.06 km/s in terms of radial velocity).

3.2 On the poor predictive power of extrapolating high-frequency transitions from microwave measurements

While frequency predictions based on the spectroscopic parameters from Tanimoto et al. (1979) and Tanimoto & Macdonald (1979) have enabled many new lines to be assigned in the millimeter-wave band, this parameter set alone is inadequate to detect lines of vinyl mercaptan in astronomical sources. Many high-$J$, high-$K_{a}$ transitions, for example, were shifted from their initial predictions by a few to up to tens of MHz (e.g., the transition $16_{3\,14}-16_{2\,15}$ initially predicted at 226581.2 MHz was measured at 226532.7 MHz). In space, the most relevant transitions are the ${}^{q}R$ series for the syn isomer ($\Delta J=1$, $\Delta K_{a}=0$) as these are the strongest lines at temperatures ranging from a few tens to a few hundreds of K. For these lines, the typical deviation from the initial prediction was in the range of 2–5 MHz around 200 GHz (Fig. 5), corresponding to a significant fraction of the 2–10 km/s linewidths that typify hot cores and corinos in star forming regions. This example illustrates the pitfalls of extrapolating from the microwave to the millimeter and submillimeter domain, particularly for non-rigid molecules, and emphasizes the value of high-frequency laboratory measurements of astrophysically relevant species, even when microwave spectrum data is already available.

3.3 Isomers

The relative stability of isomers may be an important factor in predicting isomeric abundances in the ISM. With this motivation in mind, we performed high-level ab initio calculations (Fig. 2) to determine the relative stability of [\ceC2,\ceH4,S] isomers and the corresponding isovalent oxygen analogs; for the former, the calculations presented here are — to the knowledge of the authors — the first report of the relative energetics at 0 K. Because our calculations for the [\ceC2,\ceH4,O] isomeric family are in excellent agreement with experiments, we can in turn be confident of the [\ceC2,\ceH4,S] thermochemistry which is significantly less well constrained by measurements.

In contrast to the oxygen isomers, the four lowest single [\ceC2,\ceH4,S] isomers are effectively isoenergetic at our current level of theoretical sophistication. While it is unclear if a higher level of treatment (requiring sub-kJ/mol) will change the energetic ordering of these isomers, the near-degeneracy of [\ceC2,\ceH4,S] isomers presents a fairly unique test bed to assess possible reaction pathways in astrochemical objects. The role of icy grains in [\ceC2,\ceH4,O] formation has been suggested as the underlying factor as to why abundance ratios depart from thermodynamic equilibrium (Bennett et al. 2005). Having established that both isomers of vinyl mercaptan and thiirane are effectively isoenergetic, their relative interstellar abundance should present a more sensitive probe of local processes (e.g., shock and grain chemistry) than their oxygen analogs, which are more widely spaced in energy (Fig. 2). A systematic astronomical investigation of the [\ceC2,\ceH4,S] family of isomers, however, is currently limited by the lack of reliable frequencies in the millimeter and submillimeter domains for thioacetaldehyde, the remaining isomer for which no data has presently been published beyond the microwave domain.

3.4 Astronomical searches

Searches for the syn and anti isomers of vinyl mercaptan were performed with the EMoCA spectrum of Sgr B2(N2) using the best-fit parameters in Table 1. Weeds (Maret et al. 2011) was used to produce synthetic spectra of both isomers under the local thermodynamic equilibrium (LTE) approximation, and the same parameters (emission size, rotational temperature, linewidth, velocity offset with respect to the assumed systemic velocity of the source) as the ones derived for methyl mercaptan in Müller et al. (2016) were assumed here. Hence, the only free parameters are the column densities of the syn and anti forms of vinyl mercaptan, which we consider as independent species.

No evidence was found for either isomer in the EMoCA spectrum. The upper limits of the column densities are reported in Table 2, along with the column densities or upper limits thereof derived for other molecules in our previous EMoCA studies (Müller et al. 2016; Belloche et al. 2016). In addition, no evidence was found for the syn and anti isomers of vinyl alcohol using predictions derived from the pure rotational works reported in Saito (1976) and Rodler (1985). The corresponding upper limits of their column densities are summarized in Table 2 as well. The non-detection of vinyl alcohol with ALMA along with its non-detection with the IRAM 30 m telescope (Belloche et al. 2013) confirms that if vinyl alcohol were present in the Sgr B2(N) star forming region at the level reported by Turner & Apponi (2001), whose observations with the Kitt Peak 12 m telescope did not resolve the multiple hot cores embedded in Sgr B2(N), then its emission must arise from the source envelope on large scales ($>1$ pc) and not from the much more compact hot cores, as already stated by Belloche et al. (2013). Surveys like PRIMOS (Prebiotic Interstellar Molecular Survey, Neill et al. (2012)) or the one performed at the Arizona Radio Observatory (ARO) (Halfen et al. 2017) may shed more light on the presence and distribution of vinyl alcohol toward Sgr B2(N).

We find that the syn and anti isomers of vinyl mercaptan are at least 9 and 21 times less abundant than methyl mercaptan, respectively. The energy difference between the syn and anti isomers expressed in temperature units is about 60 K, which implies that the abundance ratio between the anti and syn isomers is 0.72 for a temperature of 180 K. This means that the total column density of vinyl mercaptan at this temperature is 1.72 times that of the syn isomer or equivalently 2.4 times that of the anti isomer. The most stringent constraint on the total column density of vinyl mercaptan is provided by the anti isomer: vinyl mercaptan is at least $\sim 9$ times (21/2.4) less abundant than methyl mercaptan.

The lower limit for the abundance ratio of vinyl to methyl mercaptan can be compared to ratios obtained for other families of molecules. It is nearly a factor of two higher than the abundance ratio measured for the cyanides ([CH3CN]/[C2H3CN] $=$ 5). For vinyl alcohol, the large energy difference between the syn and anti isomers (4.6 kJ/mol, i.e. 385 cm*-1*, Fig. 2) implies that the total column density of vinyl alcohol is equal to 1.025 times that of the syn isomer at 150 K. We thus conclude that vinyl alcohol is at least 1000 times less abundant than methanol. This lower limit is more than two orders of magnitude higher than the ratio measured for the cyanides. Given that the abundance ratio of methanol to ethanol is also higher (by a factor $\sim 60$) than the abundance ratio of the corresponding cyanides, the chemistries of the cyanides and alcohols appear to differ significantly. However, the observational constraints do not tell us whether the chemistries of the mercaptans and alcohols are similar or differ: the lower limit to the ratio of methyl to ethyl mercaptan is marginally consistent with the corresponding ratio measured for the alcohols, and the lower limits to the ratio of the methyl to vinyl species do not exclude a similar ratio in both families.

4 Conclusion

In the present study, a rotational investigation of the two isomers of vinyl mercaptan has been extended up to 250 GHz. The new set of transition frequencies and derived spectroscopic constants provide a highly reliable basis for subsequent searches for both species in the ISM. Calculations of the rotational spectra are available in the catalog section of the CDMS (Endres et al. 2016) database444https://www.astro.uni-koeln.de/cdms/catalog while linelists, parameters, fits and auxiliary files will be available in the data section555https://www.astro.uni-koeln.de/cdms/daten.

The work performed in this study highlights the urgent need for high frequency measurements of numerous species of interstellar interest that so far have only been characterized at centimeter wavelengths: indeed, most of the current ISM observations are now performed in the millimeter and submillimeter domains, using facilities such as ALMA, NOEMA, APEX, and SOFIA, but frequency extrapolations into the millimeter domain using spectroscopic constants derived from low $J$ and $K_{a}$ observations are inherently uncertain, and make detection of new astronomical species unduly challenging. Additionally, this work provides constraints on isomeric populations in the ISM. Both syn and anti vinyl mercaptan have been the subjects of searches in the EMoCA survey recorded toward the hot core Sgr B2(N2). No transitions of either species has been detected and upper limits for their column densities have been derived, revealing that vinyl mercaptan is at least 9 times less abundant than methyl mercaptan in this source.

Acknowledgements.

Part of this work was supported by the German Deutsche Forschungsgemeinschaft (DFG) collaborative research grant SFB 956 (project B3), SCHL 341/15-1 (Cologne Center for Terahertz Spectroscopy), and the NSF grant AST-1615847. M.-A. M.-D. is thankful to the Programme National “Physique et Chimie du Milieu Interstellaire” (PCMI) of CNRS/INSU with INC/INP co-funded by CEA and CNES for support. M. C. M. thanks NASA grants NNX13AE59G and 80NSSC18K0396.

Appendix A Molecular structures of the [\ceC2,\ceH4,S] isomers

Internal coordinates ae-CCSD(T)/cc-pwCVQZ

syn vinyl mercaptan H C 1 r1 C 2 r2 1 a1 S 3 r3 2 a2 1 d0 H 4 r4 3 a3 2 d0 H 2 r5 3 a4 1 d180 H 3 r6 2 a5 6 d0

r1 = 1.08115 r2 = 1.33270 a1 = 122.05669 r3 = 1.75221 a2 = 127.33692 d0 = 0.00000 r4 = 1.33663 a3 = 96.56932 r5 = 1.07962 a4 = 120.07569 d180 = 180.00000 r6 = 1.08206 a5 = 120.75551

anti vinyl mercaptan H C 1 r1 C 2 r2 1 a1 S 3 r3 2 a2 1 d1 H 4 r4 3 a3 2 d2 H 2 r5 3 a4 1 d3 H 3 r6 2 a5 6 d4

r1 = 1.08105 r2 = 1.33250 a1 = 121.79666 r3 = 1.75849 a2 = 122.52864 d1 = 3.65449 r4 = 1.33431 a3 = 96.59150 d2 = -159.42502 r5 = 1.07959 a4 = 120.21684 d3 = -179.52134 r6 = 1.08069 a5 = 121.24236 d4 = 0.62115

thiirane S C 1 r1 C 1 r1 1 a1 H 2 r2 1 a2 3 d1 H 2 r2 1 a2 3 md1 H 3 r2 1 a2 2 d1 H 3 r2 1 a2 2 md1

r1 = 1.81067 a1 = 48.27245 r2 = 1.07991 a2 = 115.09725 d1 = 110.93875 md1 = -110.93875

thioacetaldehyde S C 1 r1 C 2 r2 1 a1 H 3 r3 2 a2 1 d0 H 2 r4 3 a3 1 d180 H 3 r5 2 a4 5 d1 H 3 r5 2 a4 5 md1

r1 = 1.61419 r2 = 1.49172 a1 = 125.71288 r3 = 1.08597 a2 = 111.24050 d0 = 0.00000 r4 = 1.08887 a3 = 115.25385 d180 = 180.00000 r5 = 1.09181 a4 = 109.69777 d1 = 58.47364 md1 = -58.47364

Appendix B Observed experimental transitions of vinyl mercaptan