Control and manipulation of a magnetic skyrmionium in nanostructures

By Xichao Zhang, J. Xia, Yan Zhou, Daowei Wang, Xiaoxi Liu, Weisheng Zhao, M. Ezawa. 2016

162 citations recorded by the source corpus.

A magnetic skyrmionium is a nontopological soliton, which has a doughnut-like out-of-plane spin texture in thin films, and can be phenomenologically viewed as a coalition of two topological magnetic skyrmions with opposite topological numbers. Due to its zero topological number ($Q=0$) and doughnut-like structure, the skyrmionium has its distinctive characteristics as compared to the skyrmion with $Q=\ifmmode\pm\else\textpm\fi{}1$. Here we systematically study the generation, manipulation, and motion of a skyrmionium in ultrathin magnetic nanostructures by applying a magnetic field or a spin-polarized current. It is found that the skyrmionium moves faster than the skyrmion when they are driven by the out-of-plane current, and their velocity difference is proportional to the driving force. However, the skyrmionium and skyrmion exhibit an identical current-velocity relation when they are driven by the in-plane current. It is also found that a moving skyrmionium is less deformed in the current-in-plane geometry compared with the skyrmionium in the current-perpendicular-to-plane geometry. Furthermore we demonstrate the transformation of a skyrmionium with $Q=0$ into two skyrmions with $Q=+1$ in a nanotrack driven by a spin-polarized current, which can be seen as the unzipping process of a skyrmionium. We illustrate the energy and spin structure variations during the skyrmionium unzipping process, where linear relations between the spin structure and energies are found. These results could have technological implications in the emerging field of skyrmionics.

Subfields: Atomic and Molecular Physics, and Optics, Condensed Matter Physics

View Paper: https://www.semanticscholar.org/paper/6808f34bdd68efb23f2609c33366e52a063c20b2

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In Atomic and Molecular Physics, and Optics

  1. O. Tretiakov
  2. I. Mertig
  3. B. Göbel
  4. Weisheng Zhao
  5. Xichao Zhang
  6. M. Ezawa
  7. Yan Zhou

In Condensed Matter Physics

  1. O. Tretiakov
  2. I. Mertig
  3. B. Göbel
  4. Weisheng Zhao
  5. Xichao Zhang
  6. M. Ezawa
  7. Yan Zhou

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