\begin{document}$ {K}_{1} $\end{document}, unidirectional magnetic exchange bias anisotropy \begin{document}$ {K}_{\mathrm{e}\mathrm{b}} $\end{document}, and uniaxial magnetic anisotropy \begin{document}$ {K}_{\mathrm{u}} $\end{document} with configuration of \begin{document}$ {K}_{\mathrm{e}\mathrm{b}}//\left[100\right] $\end{document} or \begin{document}$ {K}_{\mathrm{e}\mathrm{b}}//\left[110\right] $\end{document}. The combined longitudinal and transverse magneto-optical Kerr effect measurements show that sample with \begin{document}$ {K}_{\mathrm{e}\mathrm{b}}//\left[100\right] $\end{document} exhibits square loops, asymmetrically shaped loops, and one-sided two-step loops in different external magnetic field directions. In contrast, the sample with \begin{document}$ {K}_{\mathrm{e}\mathrm{b}}//\left[110\right] $\end{document} exhibits one-sided two-step and two-sided two-step loops as the magnetic field orientation changes. Because the \begin{document}$ {K}_{1} $\end{document} is superimposed by \begin{document}$ {K}_{\mathrm{u}} $\end{document} and \begin{document}$ {K}_{\mathrm{e}\mathrm{b}} $\end{document}, the in-plane fourfold symmetry of the magnetic anisotropy energy is broken. The local minima are no longer strictly along the in-plane \begin{document}$ \left\langle{100}\right\rangle $\end{document} directions, but make a deviation angle which depends on the relative orientation and strength of magnetic anisotropy. A model based on the domain wall nucleation and propagation is proposed with considering the different orientations of \begin{document}$ {K}_{\mathrm{e}\mathrm{b}} $\end{document}, which can nicely explain the change of the magnetic switching route with the magnetic field orientation and fit the angular dependence of the magnetic switching fields, indicating a significant change of domain wall nucleation energy as the orientation of \begin{document}$ {K}_{\mathrm{e}\mathrm{b}} $\end{document} changes."> - 必威体育下载

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    Meng Jing, Feng Xin-Wei, Shao Qing-Rong, Zhao Jia-Peng, Xie Ya-Li, He Wei, Zhan Qing-Feng
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    • Abstract views:4016
    • PDF Downloads:103
    • Cited By:0
    Publishing process
    • Received Date:23 January 2022
    • Accepted Date:26 February 2022
    • Available Online:09 March 2022
    • Published Online:20 June 2022

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