Ferrimagnetism in the Heisenberg-Ising Bilayer with Magnetically Non-equivalent Planes

Abstract

The Pair Approximation method is applied to the antiferromagnetic Heisenberg-Ising spin-1/2 bilayer with a simple cubic crystalline structure. The method allows for self-consistent calculations of thermodynamic quantities, based on the determination of Gibbs free-energy. In the paper the phase diagrams and planar magnetizations are calculated for the system in question. Special attention is paid to the case of magnetically non-equivalent planes, one of which is additionally randomly diluted. The occurrence of a compensation phenomenon is found and the compensation temperature is discussed for such a system. The characteristic concentration of magnetic atoms $p^{\star }$, below which the compensation phenomenon vanishes, is examined as a function of the Hamiltonian parameters.

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Cited by in corpus (11)

• Ferrimagnetism and compensation temperature in spin-$1/2$ Ising trilayers
• Normal and inverse magnetocaloric effect in magnetic multilayers with antiferromagnetic interlayer coupling
• Monte Carlo simulations of an Ising bilayer with non-equivalent planes
• Ferrimagnetism in the Heisenberg-Ising Bilayer with Magnetically Non-equivalent Planes
• Compensation temperature in spin-$1/2$ Ising trilayers: A Monte Carlo study
• Monte Carlo study of an anisotropic Ising multilayer with antiferromagnetic interlayer couplings
• Thermodynamic behaviour of magnetocaloric quantities in spin-1/2 Ising square trilayer
• The dynamic magnetic behaviors of the Blume-Capel Ising bilayer system
• Ising versus Potts criticality in a low-temperature magnetothermodynamics of a frustrated spin-1/2 Heisenberg triangular bilayer
• Critical temperature of two-dimensional hydrogenated multilayer graphene-based diluted ferromagnet
• The Pair Approximation method for the ferromagnetic Heisenberg model with spin $S=1$ and arbitrary range of interactions. Application for the magnetic semiconductor CrIAs