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Giant kinks in the entropy change temperature dependence of the magnetocaloric effect in layered phase-separated metals. / Igoshev, P. A.; Gramateeva, L. N.; Lukoyanov, A. V.
In: Physical Chemistry Chemical Physics, Vol. 25, No. 9, 2023, p. 6995-7002.

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@article{1ec6e92d401a42caa3de5c02a149baf2,
title = "Giant kinks in the entropy change temperature dependence of the magnetocaloric effect in layered phase-separated metals",
abstract = "In this work, the validity of standard magnetocaloric (MCE) scenarios is revisited for the Hubbard model for a square (two-dimensional) lattice to describe a layered metal. Different types of magnetic ordering (ferrimagnetic, ferromagnetic, Neel and canted antiferromagnetic states) with magnetic transitions between them are considered to minimize the total free energy. The phase-separated states formed by such first-order transitions are also considered consistently. We employ the mean-field approximation to focus attention on the vicinity of a tricritical point, where the order of the magnetic phase transition changes from first to second and phase separation bounds merge. Two types of first-order magnetic transition can be found: PM-Fi, Fi-AFM; with further temperature growth, the phase separation boundaries between them merge and a second order transition, PM-AFM, is observed. The temperature and electron filling dependencies of the entropy change in the phase separation regions are investigated in detail in a consistent way. The dependence of the phase separation bounds on the magnetic field results in the existence of two different characteristic temperature scales. These temperature scales are indicated by giant kinks in the temperature dependence of the entropy, which are an exceptional attribute of phase separation in metals.",
author = "Igoshev, {P. A.} and Gramateeva, {L. N.} and Lukoyanov, {A. V.}",
note = "The results for the phase diagram in Section 3.1 are supported by the state assignment of the Ministry of Science and Higher Education of the Russian Federation (themes “Electron” No. 122021000039-4 and “Quantum” No. 122021000038-7). The theoretical results on the entropy change in Section 3.2 are supported by the Russian Science Foundation (Project No. 18-72-10098).",
year = "2023",
doi = "10.1039/D2CP05923A",
language = "English",
volume = "25",
pages = "6995--7002",
journal = "Physical Chemistry Chemical Physics",
issn = "1463-9076",
publisher = "Royal Society of Chemistry",
number = "9",

}

RIS

TY - JOUR

T1 - Giant kinks in the entropy change temperature dependence of the magnetocaloric effect in layered phase-separated metals

AU - Igoshev, P. A.

AU - Gramateeva, L. N.

AU - Lukoyanov, A. V.

N1 - The results for the phase diagram in Section 3.1 are supported by the state assignment of the Ministry of Science and Higher Education of the Russian Federation (themes “Electron” No. 122021000039-4 and “Quantum” No. 122021000038-7). The theoretical results on the entropy change in Section 3.2 are supported by the Russian Science Foundation (Project No. 18-72-10098).

PY - 2023

Y1 - 2023

N2 - In this work, the validity of standard magnetocaloric (MCE) scenarios is revisited for the Hubbard model for a square (two-dimensional) lattice to describe a layered metal. Different types of magnetic ordering (ferrimagnetic, ferromagnetic, Neel and canted antiferromagnetic states) with magnetic transitions between them are considered to minimize the total free energy. The phase-separated states formed by such first-order transitions are also considered consistently. We employ the mean-field approximation to focus attention on the vicinity of a tricritical point, where the order of the magnetic phase transition changes from first to second and phase separation bounds merge. Two types of first-order magnetic transition can be found: PM-Fi, Fi-AFM; with further temperature growth, the phase separation boundaries between them merge and a second order transition, PM-AFM, is observed. The temperature and electron filling dependencies of the entropy change in the phase separation regions are investigated in detail in a consistent way. The dependence of the phase separation bounds on the magnetic field results in the existence of two different characteristic temperature scales. These temperature scales are indicated by giant kinks in the temperature dependence of the entropy, which are an exceptional attribute of phase separation in metals.

AB - In this work, the validity of standard magnetocaloric (MCE) scenarios is revisited for the Hubbard model for a square (two-dimensional) lattice to describe a layered metal. Different types of magnetic ordering (ferrimagnetic, ferromagnetic, Neel and canted antiferromagnetic states) with magnetic transitions between them are considered to minimize the total free energy. The phase-separated states formed by such first-order transitions are also considered consistently. We employ the mean-field approximation to focus attention on the vicinity of a tricritical point, where the order of the magnetic phase transition changes from first to second and phase separation bounds merge. Two types of first-order magnetic transition can be found: PM-Fi, Fi-AFM; with further temperature growth, the phase separation boundaries between them merge and a second order transition, PM-AFM, is observed. The temperature and electron filling dependencies of the entropy change in the phase separation regions are investigated in detail in a consistent way. The dependence of the phase separation bounds on the magnetic field results in the existence of two different characteristic temperature scales. These temperature scales are indicated by giant kinks in the temperature dependence of the entropy, which are an exceptional attribute of phase separation in metals.

UR - https://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcAuth=tsmetrics&SrcApp=tsm_test&DestApp=WOS_CPL&DestLinkType=FullRecord&KeyUT=000935834100001

UR - http://www.scopus.com/inward/record.url?partnerID=8YFLogxK&scp=85149071259

U2 - 10.1039/D2CP05923A

DO - 10.1039/D2CP05923A

M3 - Article

VL - 25

SP - 6995

EP - 7002

JO - Physical Chemistry Chemical Physics

JF - Physical Chemistry Chemical Physics

SN - 1463-9076

IS - 9

ER -

ID: 35451357