Please use this identifier to cite or link to this item: http://hdl.handle.net/10995/118389
Title: Critical Temperatures of Hard-Core Boson Model on Square Lattice within Bethe Approximation
Authors: Spevak, E. L.
Panov, Y. D.
Moskvin, A. S.
Issue Date: 2021
Publisher: Pleiades journals
Citation: Spevak E. L. Critical Temperatures of Hard-Core Boson Model on Square Lattice within Bethe Approximation / E. L. Spevak, Y. D. Panov, A. S. Moskvin // Physics of the Solid State. — 2021. — Vol. 63. — Iss. 10. — P. 1546-1552.
Abstract: Abstract: Neighboring correlations are considered for a two-dimensional hard-core boson model on square lattice within Bethe approximation for the clusters consisting of two and four nodes. Explicit equations are derived for the determination of critical temperatures of charge and superfluid ordering and their solutions are considered for various ratios of the parameter of between-centers charge correlations to the transfer integral. It is demonstrated that assumption of neighboring correlations for the temperatures of charge ordering results in the appearance of the critical concentration of bosons, which restricts the existence domain of the solutions of charge ordering type. In the case of superfluid ordering with the assumption of neighboring correlations, the critical temperature is reduced up to zero values at half filling. A phase diagram of the hard-core boson model is constructed with the assumption of phase separation within Maxwell construction and it is shown that consideration of neighboring correlations within Bethe approximation quantitatively approximates the form of phase diagram to the results of Monte Carlo quantum method. © 2021, Pleiades Publishing, Ltd.
Keywords: BETHE APPROXIMATION
BOGOLYUBOV INEQUALITY
HARD-CORE BOSONS
PHASE DIAGRAM
URI: http://hdl.handle.net/10995/118389
Access: info:eu-repo/semantics/openAccess
SCOPUS ID: 85119137983
ISSN: 10637834
DOI: 10.1134/S1063783421090389
metadata.dc.description.sponsorship: Ministry of Education and Science of the Russian Federation, Minobrnauka; Government Council on Grants, Russian Federation: FEUZ-2020-0054
The work was supported by the Program 211 of the Government of Russian Federation, agreement no. 02.A03.21.0006, and project FEUZ-2020-0054 of the Ministry of Education and Science of Russian Federation.
Appears in Collections:Научные публикации, проиндексированные в SCOPUS и WoS CC

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