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Let M be a real hypersurface with almost contact metric structure (ϕ, ξ, η, g) in a non-flat complex space form Mn(c). In this paper we investigate real hypersurfaces of Mn(c) whose structure Jacobi operator Rξ commutes with both the structure tensor ϕ and the Ricci tensor S of M. We characterize Hopf hypersurfaces of Mn(c).
We examine questions of geometric realizability for algebraic structures which arise naturally in affine and Riemannian geometry.
We investigate geometric properties of 3-dimensional real hypersurfaces with Aξ = 0 in a complex 2-dimensional nonflat complex space form from the view-points of their shape operators, Ricci tensors and *-Ricci tensors.