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Non-empirical Calculations of the Geometry and Conformations of Polyatomic Molecules

Valerii Grigor'evich Dashevskii 1
Valerii Grigor'evich Dashevskii
1 A. N. Nesmeyanov Institute of Organoelement Compounds, USSR Academy of Sciences, Moscow
Published 30 November 1973
Communication , Volume 43, Issue 3, 184-199
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Dashevskii V. G. Non-empirical Calculations of the Geometry and Conformations of Polyatomic Molecules // Russian Chemical Reviews. 1974. Vol. 43. No. 3. pp. 184-199.
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Dashevskii V. G. Non-empirical Calculations of the Geometry and Conformations of Polyatomic Molecules // Russian Chemical Reviews. 1974. Vol. 43. No. 3. pp. 184-199.
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TY - JOUR
DO - 10.1070/RC1974v043n03ABEH001799
UR - https://rcr.colab.ws/publications/10.1070/RC1974v043n03ABEH001799
TI - Non-empirical Calculations of the Geometry and Conformations of Polyatomic Molecules
T2 - Russian Chemical Reviews
AU - Dashevskii, Valerii Grigor'evich
PY - 1974
DA - 1973/11/30
PB - ANO Editorial Board of the journal Uspekhi Khimii
SP - 184-199
IS - 3
VL - 43
ER -
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@article{1974_Dashevskii,
author = {Valerii Grigor'evich Dashevskii},
title = {Non-empirical Calculations of the Geometry and Conformations of Polyatomic Molecules},
journal = {Russian Chemical Reviews},
year = {1974},
volume = {43},
publisher = {ANO Editorial Board of the journal Uspekhi Khimii},
month = {Nov},
url = {https://rcr.colab.ws/publications/10.1070/RC1974v043n03ABEH001799},
number = {3},
pages = {184--199},
doi = {10.1070/RC1974v043n03ABEH001799}
}
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Dashevskii, Valerii Grigor'evich. “Non-empirical Calculations of the Geometry and Conformations of Polyatomic Molecules.” Russian Chemical Reviews, vol. 43, no. 3, Nov. 1974, pp. 184-199. https://rcr.colab.ws/publications/10.1070/RC1974v043n03ABEH001799.
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Abstract

Non-empirical methods for the calculation of the geometry, barriers to internal rotation, and conformation energies of polyatomic molecules are discussed. It is shown that the geometry can be predicted with adequate accuracy by calculations with "moderate" basis sets. Reliable estimations of barriers to internal rotation and of conformational energies require in general considerably larger basis sets. Several procedures for combining quantum-mechanical integrals are considered and the "nature" of the barriers is analysed from this standpoint.
The bibliography includes 174 references.