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SEMI-EMPIRICAL CONFORMATIONAL ANALYSIS OF A LIQUID CRYSTAL MOLECULE: p-AZOXY -ANISOLE

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SEMI-EMPIRICAL CONFORMATIONAL ANALYSIS OF A LIQUID CRYSTAL MOLECULE: p-AZOXY -ANISOLE

By

S. KUGLER

Department of Physics, Institute of Physics, Technical University, Budapest Received: December 19, 1977

Presented by Prof. Dr. J. ANTAL

In order to study the rotational barriers in the molecule of p-azoxy- anisole, a compound readily occuring in the liquid crystal state, quantum chemical calculations were performed. Two different semi-empirical methods were used. PCILO [1, 2] is based on perturbation theory and the energy is evaluated up to third order terms. Thus correlation effects are considered, also. The method has been adapted successfully to conformational problems concerning large molecules [3]. The other method used was CNDOj2 [4], which does not take correlation effects into consideration.

The investigated compound p-azoxy-anisole, P AA

MeO-(

0 )-~

= N - (

0

)--OMe

o

is nematic in the temperature range 116° to 136°.

Rotation of the methyl and methoxy groups

To save computer time the P AA molecule was modelled as sho'wn in Fig. 1. The adequacy of this model is proved in [5].

H

I

H\ /H ,C-H

C-C

N-C

/'0

/I \

O-C C-N H

cl b-d b

/1\ / \

H 8H H H

Fig.l.

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186 S.KUGLER

A rigid model of rotation of the methyl group was considered first.

The author used the experimental molecular geometry obtained by X-ray diffraction in the solid phase [6]. Nothing but the torsional angle was altered.

The rigid model combined "\"ith the PCILO method, yields 2.8 kcal mol- I for the barrier height of the methyl group. Using CNDO!2 in a similar way 3.0 kcal mol- I is obtained. Using the PCILO nonrigid model, where the COC angle was optimized for each value of the torsional angle, a torsional potential curve for the rotation of the methyl group was calculated. Seven points in the 0° to 60° range in intervals of 10° were calculated using the PCILO method.

This curve obtained numerically was found to be very close to the usually applied threefold expression

V(y) =

v

23 (1 - cos 3·[')

with V3 = 3.83 kcal mol-I. y is the torsional angle. The maximum deviation between hoth cm'ves does not exceed 2 per cent. The barrier calculated in the CNDOj2 rigid model with experimental bond lengths and bond angles, except for the optimal COC angle taken from the PCILO, is 4.2 kcal mol-I. The equilihrium conformation applying hoth methods was found to he a staggered one. The barrier measured by NlVIR method [5] and by neutron scattering [7]

in the solid phase is 3.7 kcal mol- I and 3.51 kcal mol-I, respectively. There is a good agreement between the calculated and the experimental results.

To determine the rotational barrier around the OC (aromatic) axis the OCC (aromatic) angle was put equal to 1200 and COC angle 'was varied within the 1000 to l200 range. Using the PCILO method 4.5 kcaI mol- I was obtained for the barrier height of the methoxy group. In equilihrium the C-O-C plane was perpendicular to the plane of the benzene ring. According to Krig- haum's results [6] the two planes coincide in the solid phase although recent measurements [8] seem to confirm our result.

There was a great discrepancy (1 kcal mole -1) at some points of the torsional potential curve when using different Kekule structures for the hen- zene n system in the PCILO input data. The reason of it lies in the method of calculation which uses localized double bonds.

Rotations around C-N bonds

Having limited computer capacity the author examined unsubstituted azoxy-benzene to determine the rotational barriers around C-N bonds.

We had considerable difficulties in calculating the rotation barriers around C-N honds by the PCILO method. The difference due to the use of the two Kekule structures was 2.5 to 3.0 kcal mol- I in all conformations.

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SE1"fIEMPIRICAL CONFORMATIONAL A1YAL YSIS ~87

The CNDO/2 method was not used because it does not seem to be suit- able for calculating rotational barriers around delocalized single bonds [9].

Acknowledgements

The author is indebted to Prof. A. KOl'<-YA for his continuous interest in this work.

Thanks are due to dr. G. N,\R..-I.y-SZABO (CHINOIN Pharmaceutical and Chemical Works, Budapest) for his help in performing the calculations, valuable discussions and reading the manuscript.

Summary

The rotational barriers of p-azoxy-anisole nematic liquid crystal molecule were cal- culated by the PCILO and CNDO /2 methods.

References

1. DI"'ER, S.-!1ALRIEU, J. P.-GILBERT, M.: Localized Bond Orbitals and the Correlation Problem, Theoret. Chim. Acta. 15, 100 (1969)

2. Quantum Chemistry Program Exchange, Program No. 220. Indiana University, Blooming- ton, Indiana, USA

3. PULLMAN, A.: Quantum Biochemistry at the All- or Quasi-AIl-Electrons Level, Topics in Current Chemistry. 31, 45 (1972) Springer-VerIag, Berlin

4. POPLE, J. A.-BEv""ERIDGE, D. L.: Approximate Molecular Orbital Theory, McGraw-Hill, New York 1970

5. POCSIK, I.-ToMPA, K.-LASANDA, J.-KUGLER, S.-NAR..-I.y-SZABO, G.: Motion of Methyl Group in P A.A. in the Solid Phase, KFKI Preprint, 1977 -40, Budapest

6. KRIGBAUM, W. R.-CHATAMI, Y.-BARBER, P. G.: The Crystal Structure ofp-Azoxyanisole, Acta Cryst. B26, 97 (1970)

7. HERVET, H.-DuJ.""1oux, A. S.-LECHNER, P. E.-VoLINO, F.: Neutron Scattering Study of Methyl Group Rotation in Solid Para-azoxy-anisole, J. de Physique 37, 587 (1976) 8. BATA, L.-BROUDE, V. L.-FEDOTOV, V. G.-KROO, N.-RoSTA, L.-SZABON, J.-UJlIAROV, L. ~1.-VIZI, I.: Solid State Polymorphism of p-Azoxyanisole, KFKI Preprint, 1976- 42, Budapest

9. SIEIRO, C.-GONZALES-DIAz, P.-SMEYERS. Y. G.: CNDO/2 Conformational Calculation for Conjugated and Non-Conjugated Molecular Systems, J. Mol. Struct. 24, 345 (1975)

Siill.dor KUGLER H-1521 Budapest

3 Periodica Polytechnica M. 21/3-4

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