Critical Properties and Phase Transitions of the Mixed-Spin Anisotropic XXZ Heisenberg Model

Using the Oguchi approximation, we have examined the magnetic properties of a mixed-spin (1/2, 1) XXZ Heisenberg model with a crystal field. The focus is on the 3D Heisenberg system, for which the phase diagrams and magnetizations are obtained numerically. It is found that the model features second- and first-order phase transition lines, as well as tricritical and critical end-points. The critical behavior is discussed and compared with previous works on Heisenberg systems.

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Publication Details

Journal
Romanian Journal of Physics
Published
2025-03-15
DOI
https://doi.org/10.59277/romjphys.2025.70.605
Citations
2
Primary Topic
Theoretical and Computational Physics
Type
article
Field-Weighted Citation Impact
2.52
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article

Critical Properties and Phase Transitions of the Mixed-Spin Anisotropic XXZ Heisenberg Model

A. Hasnaoui, El Mostafa Jalal, H. Saadi, O. Hachem et al.
2 citations
Romanian Journal of Physics
Theoretical and Computational Physics
2.52
article

Critical Properties and Phase Transitions of the Mixed-Spin Anisotropic XXZ Heisenberg Model

A. Hasnaoui, El Mostafa Jalal, H. Saadi, O. Hachem, E. Dahbani, EL BOUZIANI M.
article en
2 citations

Abstract

Using the Oguchi approximation, we have examined the magnetic properties of a mixed-spin (1/2, 1) XXZ Heisenberg model with a crystal field. The focus is on the 3D Heisenberg system, for which the phase diagrams and magnetizations are obtained numerically. It is found that the model features second- and first-order phase transition lines, as well as tricritical and critical end-points. The critical behavior is discussed and compared with previous works on Heisenberg systems.

Romanian Journal of PhysicsVol. 70(1-2)
Openalex Percentile: Top 12%
Theoretical and Computational Physics
2.52
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