Self-organization of topological defects for a triangular-lattice magnetic dots array subject to a perpendicular magnetic field
arXiv:1411.4897 · doi:10.5488/CMP.17.33701
Abstract
The regular array of magnetic particles (magnetic dots) of the form of a two-dimensional triangular lattice in the presence of external magnetic field demonstrates complicated magnetic structures. The magnetic symmetry of the ground state for such a system is lower than that for the underlying lattice. Long range dipole-dipole interaction leads to a specific antiferromagnetic order in small fields, whereas a set of linear topological defects appears with the growth of the magnetic field. Self-organization of such defects determines the magnetization process for a system within a wide range of external magnetic fields.
arXiv comment10 pages, 4 figures. arXiv admin note: substantial text overlap with arXiv:1201.1747
References in corpus (8)
- Dynamics of a Quantum Phase Transition and Relaxation to a Steady State
- Dipolar interaction between two-dimensional magnetic particles
- Collective modes for an array of magnetic dots in the vortex state
- Dipolar ground state of planar spins on triangular lattices
- Collective modes for an array of magnetic dots with perpendicular magnetization
- Non-reciprocal light scattering by lattice of magnetic vortices
- Nature of phase transition(s) in striped phase of triangular-lattice Ising antiferromagnet
- Vortex ground state for small arrays of magnetic particles with dipole coupling
Cited by in corpus (3)
- Theoretical formalism for collective spin-wave edge excitations in arrays of dipolarly interacting magnetic nanodots
- Metal-Insulator Transition and Band Magnetism in the Spin- Falicov-Kimball Model on A Triangular Lattice with External Magnetic Field
- Triangular array of iron-oxide nanoparticles: A simulation study of intra- and inter-particle magnetism