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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2021.1
- 수록면
- 97 - 107 (11page)
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Let $M$ be a real hypersurface with almostcontact metric structure $(\phi, \xi, \eta, g)$ in a nonflat complex space form$M_n(c)$. We denote $S$ and $R_\xi$ by the Ricci tensor of $M$ and by the structureJacobi operator with respect to the vector field $\xi$ respectively. In this paper, we prove that $M$ is a Hopf hypersurface of type ($A$) in $M_n (c)$if it satisfies $R_\xi \phi=\phi R_\xi$ and at the same time satisfies $(\nabla_{\phi\nabla_{\xi}\xi} R_{\xi} )\xi=0$ or $R_\xi \phi S=S\phi R_\xi$.
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