Komineas, Stavros
(2013)
*Magnetization oscillations by vortex-antivortex dipoles.*
(Submitted)

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## Abstract

A vortex-antivortex dipole can be generated due to current with in-plane spin-polarization, flowing into a magnetic element, which then behaves as a spin transfer oscillator. Its dynamics is analyzed using the Landau-Lifshitz equation including a Slonczewski spin-torque term. We establish that the vortex dipole is set in steady state rotational motion due to the interaction between the vortices, while an external in-plane magnetic field can tune the frequency of rotation. The rotational motion is linked to the nonzero skyrmion number of the dipole. The spin-torque acts to stabilize the vortex dipole at a definite vortex-antivortex separation distance. In contrast to a free vortex dipole, the rotating pair under spin-polarized current is an attractor of the motion, therefore a stable state. Three types of vortex-antivortex pairs are obtained as we vary the external field and spin-torque strength. We give a guide for the frequency of rotation based on analytical relations.

Item Type: | Article |
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Subjects: | Q Science > QA Mathematics Q Science > QC Physics |

Divisions: | Faculty of Engineering, Science and Mathematics > School of Mathematics > Department of Applied Mathematics |

Depositing User: | Mr Stavros Komineas |

Date Deposited: | 30 Nov 2013 18:10 |

Last Modified: | 21 Nov 2017 21:32 |

URI: | http://preprints.acmac.uoc.gr/id/eprint/246 |

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