Abstract
Static magnetization configurations of thin soft ferromagnetic films and nanodots, coupled to a hard antidot matrix with out-of-plane magnetization, are studied by micromagnetic simulations and analytical calculations. When the antidot matrix produces sufficient stray fields, having radial symmetry, these nanostructures support the formation of topologically nontrivial magnetic configurations---vortices and skyrmions in nanodots and films, respectively. It is demonstrated that the studied nanostructure reveals an additional degree of freedom---the helicity of the vortex or skyrmion---which can be tuned on demand by a variation of the material parameters and geometry. The variation of helicity $\ensuremath{\gamma}$ is not abrupt. In addition to Neel-like (radial) vortices and skyrmions $(\ensuremath{\gamma}=0,\ensuremath{\pi})$, it is possible to achieve unconventional configurations with an intermediate helicity $\ensuremath{\gamma}\ensuremath{\ne}0,\ifmmode\pm\else\textpm\fi{}\ensuremath{\pi}/2,\ensuremath{\pi}$, which transform to common Bloch-like configurations $(\ensuremath{\gamma}=\ifmmode\pm\else\textpm\fi{}\ensuremath{\pi}/2)$ in the limit of negligible stray fields from the matrix. We present an analytical model, which allows us to calculate the stability region of pure Neel-like states, outside which unconventional magnetization states with intermediate helicity are realized.
Highlights
Magnetic nanostructures can reveal a considerable variety of different static magnetization configurations
It is demonstrated that the studied nanostructure reveals an additional degree of freedom—the helicity of the vortex or skyrmion—which can be tuned on demand by a variation of the material parameters and geometry
In addition to Neel-like vortices and skyrmions (γ = 0, π ), it is possible to achieve unconventional configurations with an intermediate helicity γ = 0, ±π /2, π, which transform to common Bloch-like configurations (γ = ±π /2) in the limit of negligible stray fields from the matrix
Summary
Magnetic nanostructures can reveal a considerable variety of different static magnetization configurations. We have proposed an alternative method for the stabilization of magnetic skyrmions and vortices [43,44] It is based on the exploiting of the radial magnetic field, which could be created, e.g., by an antidot matrix. In the application to soft magnetic nanodots, radial stray fields from an antidot matrix allow for significant reduction of the minimal size and thickness of dots, where magnetic vortices can be stabilized in Ref.
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