\begin{document}$\mu$\end{document}, \begin{document}$\delta$\end{document}, \begin{document}$\alpha$\end{document} and \begin{document}$\beta$\end{document}, where \begin{document}$\mu$\end{document} denotes the strength of the spin-orbit coupling, \begin{document}$\delta$\end{document} is the detuning parameter, \begin{document}$\alpha$\end{document} and \begin{document}$\beta$\end{document} are the parameters of the self- and cross-interaction, respectively. For the case \begin{document}$\beta=\alpha$\end{document}, by a direct ansatz, two kinds of stripe solitons, namely, the oscillating dark-dark solitons are obtained; meanwhile, a transformation is presented such that from the solutions of the integrable Manakov system, one can get soliton solutions for the spin-orbit coupled Gross-Pitaevskii equation. For the case \begin{document}$\beta=3\alpha$\end{document}, a bright-W type soliton for \begin{document}$\alpha>0$\end{document} and a kink-antikink type soliton for \begin{document}$\alpha<0$\end{document} are presented. It is found that the relation between \begin{document}$\mu$\end{document} and \begin{document}$\delta$\end{document} can affect the states of the solitons. Based on these solutions, the corresponding dynamics and the impact of the spin-orbit coupling effects on the quantum magnetization and spin-polarized domains are discussed. Our results show that spin-orbit coupling can result in rich kinds of soliton states in the two-component Bose gases, including the stripe solitons as well as the classical non-stripe solitons, and various kinds of multi-solitons. Furthermore, spin-orbit coupling has a remarkable influence on the behaviors of quantum magnetization. In the experiments of Bose-Einstein condensates, there have been many different methods to observe the soliton states of the population distribution, the magnetic solitons, and the spin domains, so our results provide some possible options for the related experiments."> - 必威体育下载

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Li Xin-Yue, Qi Juan-Juan, Zhao Dun, Liu Wu-Ming
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  • Abstract views:3409
  • PDF Downloads:144
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  • Received Date:05 December 2022
  • Accepted Date:26 December 2022
  • Available Online:18 January 2023
  • Published Online:20 May 2023

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