Domain-wall structure of a classical Heisenberg ferromagnet on a Mobius strip
arXiv:0805.0183 · doi:10.1103/PhysRevB.78.064419
Abstract
We study theoretically the structure of domain walls in ferromagnetic states on Mobius strips. A two-dimensional classical Heisenberg ferromagnet with single-site anisotropy is treated within a mean-field approximation by taking into account the boundary condition to realize the Mobius geometry. It is found that two types of domain walls can be formed, namely, parallel or perpendicular to the circumference, and that the relative stability of these domain walls is sensitive to the change in temperature and an applied magnetic field. The magnetization has a discontinuity as a function of temperature and the external field.
arXiv comment7 pages, 10 figures; published version
References in corpus (9)
- Magnetic Structure of Nano-Graphite Moebius Ribbon
- Finite-size scaling for the Ising model on the Moebius strip and the Klein bottle
- Persistent currents in Moebius strips
- Little-Parks Oscillation of Superconducting Möbius Strip
- Persistent currents in a Moebius ladder: A test of interchain coherence of interacting electrons
- Nonequilibrium relaxation analysis of a quasi-one-dimensional frustrated XY model for charge-density waves in ring-shaped crystals
- Superconductivity on a Möbius strip: numerical studies on order parameter and quasiparticles
- Geometrically Frustrated Crystals: Elastic Theory and Dislocations
- The Mixed State of Charge-Density-Wave in a Ring-Shaped Single Crystals
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