Theoretical determination of Ising-type transition by using the Self-Consistent Harmonic Approximation
A. R. Moura

TL;DR
This paper applies the Self-Consistent Harmonic Approximation (SCHA) to easy-axis magnetic models, providing a theoretical framework to determine transition temperatures and other properties, validated against experiments and simulations.
Contribution
It extends the use of SCHA to easy-axis magnetic models, offering both semiclassical and quantum approaches for analyzing transition temperatures and magnetic properties.
Findings
SCHA accurately predicts transition temperatures for various magnetic materials.
The method agrees well with experimental and Monte Carlo data.
Provides insights into spin-wave spectra and critical exponents.
Abstract
Over the years, the Self-Consistent Harmonic Approximation (SCHA) has been successfully utilized to determine the transition temperature of many different magnetic models, particularly the Berezinskii-Thouless-Kosterlitz transition in two-dimensional ferromagnets. More recently, the SCHA has found application in describing ferromagnetic samples in spintronic experiments. In such a case, the SCHA has proven to be an efficient formalism for representing the coherent state in the ferromagnetic resonance state. One of the main advantages of using the SCHA is the quadratic Hamiltonian, which incorporates thermal spin fluctuations through renormalization parameters, keeping the description simple while providing excellent agreement with experimental data. In this article, we investigate the SCHA application in easy-axis magnetic models, a subject that has not been adequately explored to date.…
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Taxonomy
TopicsTheoretical and Computational Physics · Physics of Superconductivity and Magnetism · Quantum and electron transport phenomena
