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Table A.2.

MP2/cc-pVTZ anharmonic vibrational frequencies, first-order vibration-rotation α coefficients, and intensities of the fundamental modes of maleonitrile.

Mode Energy (cm−1) Symmetry a IR intensity (km mol−1) αi(a) (cm−1) b αi(b) (cm−1) b αi(c) (cm−1) b
1 3105 A1 0.32 −11.3 9.3 4.1
2 2125 A1 11.01 26.9 4.0 4.1
3 1602 A1 0.07 42.4 −7.9 −1.1
4 1209 A1 0.41 42.8 −23.4 −8.1
5 874 A1 4.35 −30.4 20.2 8.8
6 454 A1 0.06 −48.3 11.7 3.4
7 101 A1 2.63 −31.6 −10.1 −1.8
8 963 A2 0.00 18.1 −2.7 −1.9
9 588 A2 0.00 8.0 −2.8 −1.3
10 222 A2 0.00 85.4 −6.6 −5.2
11 769 B1 36.04 13.7 −2.8 −1.5
12 362 B1 0.06 −8.0 2.8 0.0
13 3115 B2 5.96 −11.5 9.3 4.1
14 2136 B2 8.58 25.5 4.9 4.4
15 1380 B2 0.06 15.4 −7.0 −1.3
16 1019 B2 2.54 14.0 −2.9 0.7
17 722 B2 1.12 −10.3 1.5 1.7
18 253 B2 4.62 −88.0 −8.6 −4.8

a Symmetry species of the C2v point group.b First order vibration-rotation α coefficients of the i vibrational mode along the axes, a, b, c. Those coefficients were employed to calculate the rotational constants of each vibrational mode following the expression Bν= Be − ∑iαi (νi + 1/2), where Be is the rotational constant in the equilibrium.

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