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Magnetization and magnetic phase diagrams of a spin-1/2 ferrimagnetic diamond chain at low temperature
We used the Jordan–Wigner transform and the invariant eigenoperator method to study the magnetic phase diagram and the magnetization curve of the spin-1/2 alternating ferrimagnetic diamond chain in an external magnetic field at finite temperature. The magnetization versus external magnetic field cur...
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Published in: | Chinese physics B 2021-05, Vol.30 (5), p.57503-719 |
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Main Authors: | , , , , , , |
Format: | Article |
Language: | English |
Citations: | Items that this one cites |
Online Access: | Get full text |
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Summary: | We used the Jordan–Wigner transform and the invariant eigenoperator method to study the magnetic phase diagram and the magnetization curve of the spin-1/2 alternating ferrimagnetic diamond chain in an external magnetic field at finite temperature. The magnetization versus external magnetic field curve exhibits a 1/3 magnetization plateau at absolute zero and finite temperatures, and the width of the 1/3 magnetization plateau was modulated by tuning the temperature and the exchange interactions. Three critical magnetic field intensities
H
CB
,
H
CE
and
H
CS
were obtained, in which the
H
CB
and
H
CE
correspond to the appearance and disappearance of the 1/3 magnetization plateau, respectively, and the higher
H
CS
correspond to the appearance of fully polarized magnetization plateau of the system. The energies of elementary excitation
ℏ ω
σ
,
k
(
σ
= 1, 2, 3) present the extrema of zero at the three critical magnetic fields at 0 K, i.e., [
ℏ ω
3,
k
(
H
CB
)]
min
= 0, [
ℏ ω
2,
k
(
H
CE
)]
max
= 0 and [
ℏ ω
2,
k
(
H
CS
)]
min
= 0, and the magnetic phase diagram of magnetic field versus different exchange interactions at 0 K was established by the above relationships. According to the relationships between the system’s magnetization curve at finite temperatures and the critical magnetic field intensities, the magnetic field-temperature phase diagram was drawn. It was observed that if the magnetic phase diagram shows a three-phase critical point, which is intersected by the ferrimagnetic phase, the ferrimagnetic plateau phase, and the Luttinger liquid phase, the disappearance of the 1/3 magnetization plateau would inevitably occur. However, the 1/3 magnetization plateau would not disappear without the three-phase critical point. The appearance of the 1/3 magnetization plateau in the low temperature region is the macroscopic manifestations of quantum effect. |
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ISSN: | 1674-1056 |
DOI: | 10.1088/1674-1056/abd768 |