Heisenberg antiferromagnets with uniaxial exchange and cubic anisotropies in a field
arXiv:0807.1019 · doi:10.1140/epjb/e2009-00171-x
Abstract
Classical Heisenberg antiferromagnets with uniaxial exchange anisotropy and a cubic anisotropy term in a field on simple cubic lattices are studied with the help of ground state considerations and extensive Monte Carlo simulations. Especially, we analyze the role of non-collinear structures of biconical type occurring in addition to the well-known antiferromagnetic and spin-flop structures. Pertinent phase diagrams are determined, and compared to previous findings.
14 pages, 8 figures
References in corpus (10)
- Critical Binder cumulant in two-dimensional anisotropic Ising models
- Critical Binder cumulant of two-dimensional Ising models
- Diversity of critical behavior within a universality class
- Two-dimensional anisotropic Heisenberg antiferromagnet in a field
- Field theory of bi- and tetracritical points: Statics
- Classical and quantum two-dimensional anisotropic Heisenberg antiferromagnets
- Uniaxially anisotropic antiferromagnets in a field on a square lattice
- Multicritical behavior of two-dimensional anisotropic antiferromagnets in a magnetic field
- Hidden zero-temperature bicritical point in the two-dimensional anisotropic Heisenberg model: Monte Carlo simulations and proper finite-size scaling
- Biconical structures in two-dimensional anisotropic Heisenberg antiferromagnets
Cited by in corpus (6)
- Evidence for a bicritical point in the XXZ Heisenberg antiferromagnet on a simple cubic lattice
- Finite size scaling for a first order transition where a continuous symmetry is broken: The spin-flop transition in the 3D XXZ Heisenberg antiferromagnet
- Multicritical points in the three-dimensional XXZ antiferromagnet with single-ion anisotropy
- Bi- and tetracritical phase diagrams in three dimensions
- The puzzle of bicriticality in the XXZ antiferromagnet
- Heisenberg antiferromagnets with exchange and cubic anisotropies