UDC 535.338.42
PHYSICS
Submitted 1967-01-01 | RussiaRxiv: ru-196701.67241 | Translated from Russian

Full Text

UDC 535.338.42

PHYSICS

V. A. ARBUZOVA, I. F. KOVALEV, E. N. TIKHOMIROVA,
M. G. VORONKOV, L. A. ZHAGAT

INTEGRAL INTENSITIES

IN THE INFRARED ABSORPTION SPECTRA

OF METHYLETHOXYSILANES \((\mathrm{CH}_3)_n\mathrm{Si}(\mathrm{OC}_2\mathrm{H}_5)_{4-n}\) \((n = 0,1,2,3)\)

(Presented by Academician I. V. Obreimov, 14 IV 1966)

  1. For tetraethoxysilane and methylethoxysilanes, data on infrared absorption spectra are available in the literature, but only the frequencies of the principal bands have been measured \((^{1-7})\). In spectroscopic studies of tetraalkoxysilanes, much attention has been attracted by the central group \(\mathrm{SiO}_4\). A similarity has been noted in the structure of \(\mathrm{Si}(\mathrm{OR})_4\), which include this group, and silicates. The effects of the influence on the \(\mathrm{SiO}_4\) group of different radicals bonded to oxygen are of interest.

In order to clarify more thoroughly the features of the \(\mathrm{SiO}_4\) group and of the \(\mathrm{Si—O—C}\) bridge, we have studied in detail the integral intensities, absorption coefficients at the maximum, and half-widths of the bands in infrared vibrational absorption spectra. A calculation of the force constants for the tetrahedral skeleton of the molecules was also carried out, and electro-optical parameters were estimated.

  1. Dimethyldiethoxysilane was obtained by the reaction of tetraethoxysilane with polydimethylsiloxane in the presence of \(\mathrm{KOH}\) \((^{8})\). Trimethylethoxysilane and methyltriethoxysilane were synthesized simultaneously by an analogous route from the cohydrolysis product of methyltrichlorosilane and trimethylchlorosilane (1 : 3). All compounds \((\mathrm{CH}_3)_n\mathrm{Si}(\mathrm{OC}_2\mathrm{H}_5)_{4-n}\) were purified by distillation on an efficient column over metallic sodium.

The spectra were recorded with an IKS-14 instrument in solutions of \(\mathrm{CCl}_4\) and \(\mathrm{CS}_2\), and also as the pure liquid, in the range \(400—3000\ \mathrm{cm}^{-1}\). The scanning rate for the LiF, NaCl, and KBr prisms was, respectively, 12; 5 and \(1—3.3\ \mathrm{cm}^{-1}/\mathrm{min}\). The band parameters were calculated using the methods described in \((^{9,10})\). The complete instrumental function was determined as the sum of the spectral expression of the geometrical slit width and the diffraction resolution limit.

  1. The assignment of frequencies to normal vibrations and the parameters of the principal bands are given in Table 1. In interpreting the spectra we used the data obtained by us on the frequencies, intensities, and degrees of depolarization of lines in the spectra of combination scattering, as well as calculations carried out for the molecular skeleton. The totally symmetric stretching vibrations \(\nu_s(\mathrm{Si—O})\) in all compounds correspond to very weak bands lying in the range \(605—660\ \mathrm{cm}^{-1}\). The frequency and intensity of the vibration \(\nu_s(\mathrm{Si—O})\) systematically increase when methyl groups at silicon are replaced by ethoxyl groups. The antisymmetric vibrations \(\nu_{as}(\mathrm{Si—O})\) in methylethoxysilanes correspond to bands in the infrared absorption spectra that are very intense and change little in frequency, \(790—820\ \mathrm{cm}^{-1}\). The intensity of the \(\nu_{as}(\mathrm{Si—O})\) band, within the experimental error, increases linearly in going from trimethylethoxysilane to tetraethoxysilane. In this direction there is also observed, both in the infrared spectra and in the combina-

tional scattering a considerable broadening of the bands \(\nu_s(\mathrm{Si—O})\) and \(\nu_{as}(\mathrm{Si—O})\) is observed. These effects are due to interaction of the polar \(\mathrm{Si—O—C_2H_5}\) bonds and to a change in molecular symmetry. The silicon—oxygen bond becomes stronger: the force constants \(K_q(\mathrm{Si—O})\), corresponding to stretching of this bond, successively take the values 6.00; 7.76; 8.87 and 9.14 \((10^6\ \mathrm{cm}^{-2})\).

Table 1

Parameters of the principal absorption bands in the infrared spectra*
\[ (\mathrm{CH}_3)_n\mathrm{Si}(\mathrm{OC}_2\mathrm{H}_5)_{4-n}\quad (n=0,1,2,3) \]

Interpretation Frequency \(\nu_0,\ \mathrm{cm}^{-1}\) Absolute intensity \(A\cdot10^9,\ \mathrm{cm}^2/(\mathrm{molecule}\cdot\mathrm{s})\) Absorption coefficient at the maximum \(k_{\max},\ \mathrm{cm}^{-1}\) Half-width of the band \(\gamma,\ \mathrm{cm}^{-1}\)
\multicolumn{5}{c}{\(\mathrm{Si}(\mathrm{OC}_2\mathrm{H}_5)_4\)}
\(\delta(\mathrm{SiOC})\) 476 medium
\(\nu_s(\mathrm{Si—O})\) 658 45 (70) (40)
\(\nu_{as}(\mathrm{Si—O})\) 793 1390 3750 23
\(\rho(\mathrm{CH}_3)\) 811 265 1200 14
\(\nu_{as}(\mathrm{C—C})\) 964 1460 3650 25
\(\nu_s(\mathrm{C—O})\) 1083 1760 6600 16
\(\nu_{as}(\mathrm{C—O})\) 1106 3960; total 5720 9660 22
\(\rho(\mathrm{CH}_3)\) 1162 910 3840 13
\(\delta_s(\mathrm{CH}_3)\) 1295 280 730 20
1364 130 (600) (9)
1389 315 1750 8
\(\delta_{as}(\mathrm{CH}_3)\) 1441 200 700 15
1458 weak
1481 90 400 16
\(\nu_s(\mathrm{C—H})\) 2876 830
2890 830
2930 830
\(\nu_{as}(\mathrm{C—H})\) 2941 1430
2976 1430 4300 19
\multicolumn{5}{c}{\(\mathrm{CH}_3\mathrm{Si}(\mathrm{OC}_2\mathrm{H}_5)_3\)}
\((\mathrm{SiOC})\) 447 medium
\(\nu_s(\mathrm{Si—O})\) 644 30 70 22
\(\rho(\mathrm{CH}_2)\) 731 100 380 19
\(\rho(\mathrm{CH}_3)\) 779 630 3500 11
\(\rho(\mathrm{CH}_3)\) 811 (100) (3700)
\(\nu_{as}(\mathrm{Si—O})\) 822 (1050); total 1600
\(\rho(\mathrm{CH}_3)\) 831 (450)
\(\nu_{as}(\mathrm{C—C})\) 960 1310 3550 24
\(\nu_s(\mathrm{C—O})\) 1084 1800 6400 18
\(\nu_{as}(\mathrm{C—O})\) 1107 2000; total 3800 5600 24
\(\rho(\mathrm{CH}_3)\) 1127 2000; total 3800
\(\rho(\mathrm{CH}_3)\) 1168 580 2400 14
\(\delta_1(\mathrm{CH}_3)\) 1267 310 1900 9
1296 160 570 17
1366 40 400 8
1389 1400 10
\(\delta_s(\mathrm{CH}_2)\) 1417 220
\(\delta_{as}(\mathrm{CH})\) 1445 160 500 25
1463 160
1483 50 300 16
\(\nu_s(\mathrm{C—H})\) 2872 940
2892 940
2898 940
2923 940
\(\nu_{as}(\mathrm{C—H})\) 2942 1150
2975 1150 3900 20
Interpretation Frequency \(\nu_0,\ \mathrm{cm}^{-1}\) Absolute intensity \(A\cdot10^9,\ \mathrm{cm}^2/(\mathrm{molecule}\cdot\mathrm{s})\) Absorption coefficient at the maximum \(k_{\max},\ \mathrm{cm}^{-1}\) Half-width of the band \(\gamma,\ \mathrm{cm}^{-1}\)
\multicolumn{5}{c}{\((\mathrm{CH}_3)_2\mathrm{Si}(\mathrm{OC}_2\mathrm{H}_5)_2\)}
\(\nu_s(\mathrm{Si—O})\) 623 19 60 20
\(\nu_s(\mathrm{Si—C})\) 689 (50)
\(\nu_{as}(\mathrm{Si—C})\) 730 140 580 17
\(\nu_{as}(\mathrm{Si—O})\) 796 610 4000 12
\(\rho(\mathrm{CH}_3)\) 844 1400 6400 16
\(\nu_{as}(\mathrm{C—C})\) 945 1100 3800 22
\(\nu_s(\mathrm{C—O})\) 1080 1115 4300 19
\(\nu_{as}(\mathrm{C—O})\) 1110 1700 5400 23
\(\rho(\mathrm{CH}_3)\) 1164 320 1900 12
\(\delta_s(\mathrm{CH}_3)\) 1258 490 6500 5
1294 weak
1361 (30)
1388 240; total 270 1700 8
\(\delta_{as}(\mathrm{CH}_3)\) 1442 140 520 (19)
1450 140 520
1478 50 300 12
1490 very weak
\(\nu_s(\mathrm{C—H})\) 2872 730 (1500)
2890 730
2928 730
\(\nu_{as}(\mathrm{C—H})\) 2940 730
2975 920 3300 20
\multicolumn{5}{c}{\((\mathrm{CH}_3)_3\mathrm{SiOC}_2\mathrm{H}_5\)}
\(\nu_s(\mathrm{Si—O})\) 605 very weak
\(\nu_s(\mathrm{Si—C})\) 622 (0.23) (45) (6)
686 100 500 16
\(\rho(\mathrm{CH}_2)\) 726 weak
\(\rho(\mathrm{CH}_3)\) 745 (270)
\(\nu_{as}(\mathrm{Si—C})\) 754 (160); total 430
\(\rho(\mathrm{CH}_3)\) 840 900 4300 15
853 390 2150 13
\(\rho(\mathrm{CH}_2)\) 947 620 2500 20
\(\nu_s(\mathrm{C—O})\) 1079 (620) 2600 17
\(\rho(\mathrm{CH}_3)\) 1109 (710); total 1330 3600 18
\(\rho(\mathrm{CH}_3)\) 1163 250 1000 20
\(\delta_s(\mathrm{CH}_3)\) 1250 450 (6400) (5)
1264 450
1289 100 500 18
1358 very weak
1389 110 1100 (6)
1405 very weak
\(\delta_{as}(\mathrm{CH})\) 1440 130 (350)
1450 130
1479 130
\(\nu_s(\mathrm{C—H})\) 2874 450
2898 450
2932 450
\(\nu_{as}(\mathrm{C—H})\) 2946 970
2960 970
2972 970 2400 (35)

* Notes:
1. Designations: \(\nu\) — stretching vibration, \(\delta\) — deformation vibration, \(\rho\) — rocking vibration, \(s\) — symmetric band, \(as\) — antisymmetric, medium — band of medium intensity, weak — weak, very weak — very weak.
2. The reproducibility of the results in measurements in solutions of different concentrations was within an average accuracy of up to 5%. Less accurate values, obtained for overlapping bands, are indicated in parentheses.

The bands assigned to the symmetric and antisymmetric stretching vibrations \(\nu(\mathrm{C—O})\) lie in the region \(1080\text{–}1110\ \mathrm{cm}^{-1}\), are close to one another in frequency, and retain their position in the spectrum in all the compounds considered. The half-width of these bands changes almost not at all.

In this connection, as a first approximation one may take the group $\mathrm{C_2H_5}$ as a single “atom” and regard the bridge $\mathrm{Si—O—C_2H_5}$ as a single whole.

It should be noted that the vibration $\nu(\mathrm{Si—O})$ is strongly split into symmetric and antisymmetric components in the systems $\mathrm{RSiOSiR'}$ as compared with $\mathrm{ROSiOR'}$. In the former, the interval in frequency positions reaches $500\ \mathrm{cm}^{-1}$ ($^{7,11}$); in the latter it is approximately $200\ \mathrm{cm}^{-1}$. Apparently, in the first case a considerable resonance interaction of the vibrations of the groups $\mathrm{RSi—O}$ and $\mathrm{O—SiR'}$ occurs through the oxygen atom.

The stretching vibrations $\nu_s(\mathrm{C—C})$ and $\nu_{as}(\mathrm{C—C})$ are observed in the region $940$—$960\ \mathrm{cm}^{-1}$. In the IR spectrum, a strong broad asymmetric band is recorded in this region, resulting from the superposition of these vibrations.

The vibrations $\nu(\mathrm{C—H})$ are quite characteristic in intensity. Each of the $\mathrm{CH_3}$ and $\mathrm{C_2H_5}$ groups accounts for a definite share in the total intensity of the $\mathrm{C—H}$ frequencies, and this share is preserved in passing from one compound to another.

  1. Using experimental data on the intensities of the antisymmetric vibrations $\mathrm{Si—O}$ and $\mathrm{Si—C}$, we have attempted to calculate electro-optical parameters. The problem was solved in the first approximation of the bond-optical scheme ($^{12}$) for the molecular skeleton. It was assumed that the electro-optical parameters are identical in all the compounds, that the derivatives of the dipole moment of the $\mathrm{Si—O}$ bond with respect to changes in the angles adjacent to it are equal, and that the corresponding derivatives for the $\mathrm{Si—C}$ bond may be neglected. As a result, the following values were obtained, accurate to the significant digit:

$$ \partial\mu_1/\partial q_1 - \partial\mu_1/\partial q_1' = 3.88,\qquad \partial\mu_1/\partial\alpha - \partial\mu_1/\partial\alpha' = 2.04, $$

$$ \partial\mu_2/\partial q_2 - \partial\mu_2/\partial q_2' = 0.90\ \mathrm{(D/\AA)}, $$

$$ \mu_1 = \mu(\mathrm{Si—O}) = 2.14,\qquad \mu_2 = \mu(\mathrm{Si—C}) = 1.13\ \mathrm{(D)}. $$

The calculated values have only an approximate significance, since at present it does not appear possible to measure intensities in the low-frequency region of the spectrum and thereby obtain a more complete set of initial experimental data, or to take into account the correction associated with the change in the light field acting on the molecule in a condensed medium as compared with the gaseous state.

Saratov State
Pedagogical Institute

Institute of Organic Synthesis
Academy of Sciences of the Latvian SSR

Received
11 VII 1966

REFERENCES

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Submission history

UDC 535.338.42