SpinTexturen
SpinTexturen (spin textures) describe the spatial variation of local magnetic moment directions in magnetic materials. They are represented by a unit vector field n(r) that specifies the orientation of magnetic moments at each position r. Unlike uniform ferromagnets, spin textures exhibit continuous rotation of spin across space, forming patterns such as spirals, domain walls, or localized whirls.
Common examples include spin spirals and helices produced by competing exchange interactions, domain walls separating regions
Topology plays a central role in many spin textures. In two dimensions, textures can carry a topological
Realization and observation rely on interactions such as exchange, magnetic anisotropy, and the Dzyaloshinskii-Moriya interaction (DMI)
Dynamics and applications: The dynamics follow the Landau-Lifshitz-Gilbert equation and can be driven by electric currents