Computation and Assignment of the
Acrolein S1Vibronic Spectrum

Kevin W. Paulisse and William F. Polik

Hope College, Holland, MI 49423, USA

http://www.chem.hope.edu/~polik/poster/acro97.htm

http://mulliken.chem.hope.edu/~paulisse/chem/acro97.html

Introduction

Acrolein is a prototypical conjugated organic molecule with interesting spectroscopic properties.

Structure of acrolein (H2C=CHCHO)

The S1 vibronic spectrum consists of transitions from vibrational levels of the ground electronic state to vibrational levels of the first excited singlet electronic state.

The acrolein vibronic spectrum was previously obtained in a molecular beam (70K) by cavity ringdown spectroscopy and at room temperature (295K) in a conventional spectrometer.

The spectrum is assigned by predicting the fundamental transitions using computational chemistry programs, analyzing Franck-Condon progressions, comparing spectra taken at different temperatures, and observing rotational band structure.

Assignment of the vibronic spectrum allows for a better understanding of the potential energy surface and photophysical properties of acrolein.

Computation of Acrolein Spectrum

The Gaussian 94 program1 was used to predict the frequencies of the S1 normal modes.

Gaussian 94 was first used to calculate the S1 normal mode frequencies of formaldehyde (H2CO). Because the systems are similar, frequency scaling factors were computed from the H2CO calculations by comparing the results to experimental values from the literature.

Gaussian 94 was then used to calculate the S1 vibrational spectrum of acrolein using the RCIS method with two basis sets. All results are in cm-1 units.



Mode Description 6-31+G(D) 6-311+G(3DF,2PD) Observed
1 Asym vinyl CH stretch 3097 3055
2 Symm vinyl CH2 stretch 3019 2975
3 Vinyl CH stretch 3048 3006
4 Formyl CH stretch 2896 2827
5 C=O stretch 1180 1177 1262
6 C=C stretch 1432 1479 1406
7 CH2 bend 1406 1389
8 Formyl CH rock 1157 1135 1132
9 Vinyl CH rock 1281 1267 1279
10 Vinyl CH2 rock 882 867
11 C-C stretch 1070 1050
12 CCO bend 471 468 483
13 CCC bend 301 301 302
14 Vinyl C=C torsion 611 613
15 Formyl CH wag 378 393
16 Vinyl CH2 wag 896 889 916
17 Vinyl CH wag 993 985
18 Skeletal torsion 144 148 252

Franck-Condon Progressions

Franck-Condon progressions are series of peaks resulting from changes of a vibrational quantum number in a normal mode. The n18 mode shows a number of Franck-Condon progressions in the room temperature spectrum.

Temperature Effects

The Boltzmann factor predicts that only the vibrational levels of lowest energy will be populated at low temperatures. Consequently, if a band appears in the room temperature spectrum (295 K) but disappears in the molecular beam spectrum (70K), the corresponding transition must have originated from an excited vibrational energy level.

Transitions originating from ground vibrational levels are called "Cold Bands," while transitions originating from excited vibrational levels are called "Hot Bands."

Rotational Band Structure

Two types of rotational band structures are observed in the acrolein spectrum. Narrow bands are called "parallel" bands, and broad bands are called "perpendicular" bands.

Parallel bands occur when the change in out-of-plane vibrational quanta (n14-n18) is odd. Perpendicular bands occur when the change in out-of-plane vibrational quanta is even.

Assignments

The following are the assignments for the acrolein S1 vibronic spectrum. All results are in cm-1 units. Calculated combination band frequencies are based on the observed fundamental frequencies.

Assignment Observed Calculated
Origin 0 0
18(1,1) 91 98
18(2,2) 192 196
18(1,0) 254
13(1,0) 305 301
18(2,1) 338 345
18(3,2) 423 429
12(1,0) 485
18(2,0) 517 508
12(1,0) 18(1,1) 583 576
12(1,0) 18(1,0) 724 739
18(3,0) 763 762
12(1,0) 18(2,1) 814 823
12(1,0) 18(3,2) 893 908
16(1,0) 916
12(2,0) 969 970
12(1,0) 18(2,0) 997 1002
18(4,0) 1043 1016
8(1,0) 1138
5(1,0) 1263
9(1,0) 1279
6(1,0) 1407
5(1,0) 18(1,0) 1514 1517
9(1,0) 18(1,0) 1545 1533
5(1,0) 18(2,1) 1596 1591
8(1,0) 12(1,0) 1619 1623
9(1,0) 18(2,1) 1628 1617
6(1,0) 18(1,0) 1667 1661
9(1,0) 18(3,2) 1702 1702
5(1,0) 12(1,0) 1750 1748
9(1,0) 12(1,0) 1768 1764
6(1,0) 12(1,0) 1902 1892
5(1,0) 12(1,0) 18(1,0) 1988 2002
9(1,0) 12(1,0) 18(1,0) 2018 2018
8(1,0) 9(1,0) 2415 2417
5(2,0) 2543 2526
5(1,0) 8(1,0) 18(1,0) 2670 2655
5(1,0) 6(1,0) 2734 2670
5(1,0) 8(1,0) 12(1,0) 2886 2888
5(1,0) 6(1,0) 18(1,0) 2988 2988
5(2,0) 12(1,0) 3024 3032

Discussion

The acrolein S1 vibronic spectrum was assigned considering the computed spectrum, Franck-Condon progressions, temperature effects, and rotational band structure. This allows for the correction of previous literature assignments and the identification of previously unassigned bands. This assignment identifies 41 bands, whereas previous literature2 identified 21 bands.

The computation of the spectrum allows for assignment of the 9(1,0) and 13(1,0) fundamental transitions and validates the assignment of the other fundamental transitions.

Comparison of the spectrum obtained at room temperature to the spectrum obtained in a molecular beam allows the correction of previous literature assignments.2 The previous assignments of 14(1,0) and 16(1,0) corresponded to hot bands, and the previous assignment of 15(1,0) corresponded to a perpendicular band when, in actuality, 15(1,0) must be a parallel band.

The band identified as 14(1,0) by the previous assignment is actually 18(2,1). Consequently, many more combination bands involving n18 are observed than previously believed, allowing for a better understanding of the S1n18 potential energy surface.

Spectra

The observed bands in the room temperature and molecular beam spectra were assigned as shown. Assignments over 2000 cm-1 are tentative.

Acknowledgments

We gratefully acknowledge Tyson O. Friday and Margaret L. Graske for recording the S1 acrolein vibronic spectra. This research has been sponsored by National Science Foundation grant CHE-9157713.

References

1 Gaussian 94, Revision E.2, M. J. Frisch, G. W. Trucks, H. B. Schlegel, P. M. W. Gill, B. G. Johnson, M. A. Robb, J. R. Cheeseman, T. Keith, G. A. Petersson, J. A. Montgomery, K. Raghavachari, M. A. Al-Laham, V. G. Zakrzewski, J. V. Ortiz, J. B. Foresman, J. Cioslowski, B. B. Stefanov, A. Nanayakkara, M. Challacombe, C. Y. Peng, P. Y. Ayala, W. Chen, M. W. Wong, J. L. Andres, E. S. Replogle, R. Gomperts, R. L. Martin, D. J. Fox, J. S. Binkley, D. J. Defrees, J. Baker, J. P. Stewart, M. Head-Gordon, C. Gonzalez, and J. A. Pople, Gaussian, Inc., Pittsburgh PA, 1995.

2J.D.C. Brand, D.G. Williamson, Discussions Faraday Soc. 35 (1963) 184