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Correlation Functions of One-dimensional Systems

Valerii Yakovlevich Krivnov 1
Valerii Yakovlevich Krivnov
, 
Aleksandr Anatolevich Ovchinnikov 1
Aleksandr Anatolevich Ovchinnikov
1 Institute of Chemical Physics of the USSR Academy of Sciences, Moscow
10.1070/RC1983v052n08ABEH002877
Published 30 November 1982
Communication , Volume 52, Issue 8, 705-712
9
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Krivnov V. Y., Ovchinnikov A. A. Correlation Functions of One-dimensional Systems // Russian Chemical Reviews. 1983. Vol. 52. No. 8. pp. 705-712.
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Krivnov V. Y., Ovchinnikov A. A. Correlation Functions of One-dimensional Systems // Russian Chemical Reviews. 1983. Vol. 52. No. 8. pp. 705-712.
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TY - JOUR
DO - 10.1070/RC1983v052n08ABEH002877
UR - https://rcr.colab.ws/publications/10.1070/RC1983v052n08ABEH002877
TI - Correlation Functions of One-dimensional Systems
T2 - Russian Chemical Reviews
AU - Krivnov, Valerii Yakovlevich
AU - Ovchinnikov, Aleksandr Anatolevich
PY - 1983
DA - 1982/11/30
PB - ANO Editorial Board of the journal Uspekhi Khimii
SP - 705-712
IS - 8
VL - 52
ER -
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@article{1983_Krivnov,
author = {Valerii Yakovlevich Krivnov and Aleksandr Anatolevich Ovchinnikov},
title = {Correlation Functions of One-dimensional Systems},
journal = {Russian Chemical Reviews},
year = {1983},
volume = {52},
publisher = {ANO Editorial Board of the journal Uspekhi Khimii},
month = {Nov},
url = {https://rcr.colab.ws/publications/10.1070/RC1983v052n08ABEH002877},
number = {8},
pages = {705--712},
doi = {10.1070/RC1983v052n08ABEH002877}
}
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Krivnov, Valerii Yakovlevich, and Aleksandr Anatolevich Ovchinnikov. “Correlation Functions of One-dimensional Systems.” Russian Chemical Reviews, vol. 52, no. 8, Nov. 1983, pp. 705-712. https://rcr.colab.ws/publications/10.1070/RC1983v052n08ABEH002877.
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Abstract

The calculation of correlation functions describing the structure in space of one-dimensional systems is discussed, and various approaches to this problem are analysed. Examples of the use of correlation functions to interpret experimental X-ray and neutron scattering data and to calculate transition temperatures in quasi-one-dimensional systems are given.
The bibliography includes 41 references.