We solve analytically and numerically Thiele’s equation describing the motion of a magnetic skyrmion in the presence of a spin-Hall current with no external field and by taking into account confinement effects [1]. The solution is obtained for describing the skyrmion motion in confined magnetic systems [2]and it is applied to a thin magnetic nanostripe. The spin-Hall current injected in the heavy metal combined with the interfacial Dzyaloshinskii–Moriya interaction favors the Néel (or hedgehog-like) skyrmion nucleation in the magnetic nanostripe. Confinement effects are modeled by introducing a potential at the boundaries of the stripe. This potential can be thought of as a repulsive barrier associated to the static magnetization rotation at the stripe borders. The Néel skyrmion is interpreted as a quasi-particle which interacts repulsively with this barrier that deviates the magnetic skyrmion trajectory. In the presence of confinement effects the trajectory followed by the Néel skyrmion is of two types: it is perpendicular to that of the spin-Hall current in the central portion of the stripe where the effects of the force arising from the boundary potential are opposites, while it deviates considerably from this direction when the Néel skyrmion approaches the upper (or the lower) border of the stripe placed perpendicularly to the Néel skyrmion velocity. This behavior is interpreted in terms of the scattering of a quasi-particle with the potential barrier created by the rotation of the magnetization on the border. The dependence of this deviation on the stripe magnetic parameters is discussed both analytically and micromagnetically. This work was supported by MIUR-PRIN 2010-11 Project2010ECA8P3 "DyNanoMag". [1] J. Iwasaki, M. Mochizuki, and N. Nagaosa, "Current induced skyrmion dynamics in constricted geometries", Nat. Nanotech. 8, 742 (2013). [2] R. Tomasello, E. Martinez, R. Zivieri, L. Torres, M. Carpentieri, and G. Finocchio, Sci. Rep. 4, 6784 (2014).
Skyrmion motion under a spin-Hall current in confined magnetic geometries - Presentazione orale by R. Zivieri - Conferenza internazionale
ZIVIERI, Roberto;
2015
Abstract
We solve analytically and numerically Thiele’s equation describing the motion of a magnetic skyrmion in the presence of a spin-Hall current with no external field and by taking into account confinement effects [1]. The solution is obtained for describing the skyrmion motion in confined magnetic systems [2]and it is applied to a thin magnetic nanostripe. The spin-Hall current injected in the heavy metal combined with the interfacial Dzyaloshinskii–Moriya interaction favors the Néel (or hedgehog-like) skyrmion nucleation in the magnetic nanostripe. Confinement effects are modeled by introducing a potential at the boundaries of the stripe. This potential can be thought of as a repulsive barrier associated to the static magnetization rotation at the stripe borders. The Néel skyrmion is interpreted as a quasi-particle which interacts repulsively with this barrier that deviates the magnetic skyrmion trajectory. In the presence of confinement effects the trajectory followed by the Néel skyrmion is of two types: it is perpendicular to that of the spin-Hall current in the central portion of the stripe where the effects of the force arising from the boundary potential are opposites, while it deviates considerably from this direction when the Néel skyrmion approaches the upper (or the lower) border of the stripe placed perpendicularly to the Néel skyrmion velocity. This behavior is interpreted in terms of the scattering of a quasi-particle with the potential barrier created by the rotation of the magnetization on the border. The dependence of this deviation on the stripe magnetic parameters is discussed both analytically and micromagnetically. This work was supported by MIUR-PRIN 2010-11 Project2010ECA8P3 "DyNanoMag". [1] J. Iwasaki, M. Mochizuki, and N. Nagaosa, "Current induced skyrmion dynamics in constricted geometries", Nat. Nanotech. 8, 742 (2013). [2] R. Tomasello, E. Martinez, R. Zivieri, L. Torres, M. Carpentieri, and G. Finocchio, Sci. Rep. 4, 6784 (2014).I documenti in SFERA sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
