Please use this identifier to cite or link to this item: http://elar.urfu.ru/handle/10995/112216
Title: Critical Properties of a 2-D Frustrated Magnet With Non-Magnetic Impurities
Authors: Yasinskaya, D. N.
Ulitko, V. A.
Panov, Y. D.
Issue Date: 2022
Publisher: Institute of Electrical and Electronics Engineers Inc.
Institute of Electrical and Electronics Engineers (IEEE)
Citation: Yasinskaya D. N. Critical Properties of a 2-D Frustrated Magnet With Non-Magnetic Impurities / D. N. Yasinskaya, V. A. Ulitko, Y. D. Panov. — DOI 10.30884/seh/2021.01.07 // IEEE Transactions on Magnetics. — 2022. — Vol. 58. — Iss. 2. — P. .
Abstract: We report on the classical Monte Carlo (MC) study of phase transitions (PTs) and critical behavior of a 2-D spin-pseudospin model describing a dilute magnet with competing charge and spin interactions. The static critical exponents of the specific heat and correlation length are calculated using the finite-size scaling theory in a wide range of model parameters. The order of PTs is analyzed within the energy histogram method. It is found that approaching the frustration point and increasing the density of non-magnetic impurities lead to non-universal critical behavior and first-order PTs. Features of non-universal critical behavior are shown to depend on the relationship between the parameters of the spin and pseudospin interactions. © 1965-2012 IEEE.
Keywords: CRITICAL PROPERTIES
FRUSTRATION
MAGNETIC
NONMAGNETIC IMPURITIES
PHASE TRANSITIONS (PTS)
PSEUDOSPIN
SPECIFIC HEAT
CORRELATION LENGTHS
CRITICAL BEHAVIOR
CRITICAL EXPONENT
CRITICAL PROPERTIES
FINITE-SIZE SCALING THEORY
FIRST-ORDER PHASE TRANSITIONS
FRUSTRATED MAGNET
NON-MAGNETIC IMPURITIES
MAGNETS
URI: http://elar.urfu.ru/handle/10995/112216
Access: info:eu-repo/semantics/openAccess
SCOPUS ID: 85107194097
WOS ID: 000745538100202
PURE ID: 29564240
ISSN: 0018-9464
DOI: 10.30884/seh/2021.01.07
metadata.dc.description.sponsorship: This work was supported in part by the Competitiveness Enhancement Program of the Ural Federal University (Act 211 of the Government of the Russian Federation) under Grant 02.A03.21.0006 and Grant CEP 3.1.1.1-20 and in part by the Ministry of Science and Higher Education of the Russian Federation under Project FEUZ-2020-0054. The authors would like to thank Alexander Moskvin for fruitful discussions.
Appears in Collections:Научные публикации ученых УрФУ, проиндексированные в SCOPUS и WoS CC

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