Real Hypersurfaces of Non-Flat Complex Space Forms in Terms of the Jacobi Structure Operator
The aim of the present paper is the study of some classes of real hypersurfaces equipped with the condition ϕl = l ϕ, (l = R(., ξ, ξ))
math.DG↗
arXiv subjects
Ph. J. Xenos
Publications and source records attributed to Ph. J. Xenos.
Real Hypersurfaces of Non - Flat Complex Planes in Terms of the Jacobi Operators
The aim of the present paper is the study of real hypersurfaces equipped with the condition $ϕl = l ϕ$, $l = R(., ξ, ξ)$.
math.DG↗
Real Hypersurfaces Equipped with $xi$-parallel Structure Jacobi Operator in CP^2 or CH^2
We study three dimensional real hypersurfaces in CP^2 and CH^2 equipped with $xi$-parallel structure Jacobi operator. We prove that they are Hopf hypersurfaces and if additional $α\neq0$, we classify them.
math.DG↗
Real Hypersurfaces in CP^2 AND CH^2 whose structure Jacobi operator is Lie D-parallel
We prove the non-existence of real hypersurfaces in CP^2 and CH^2 whose structure Jacobi operator is Lie D-parallel.
math.DG↗
Real hypersurfaces equipped with pseudo-parallel structure Jacobi operator in CP^2 and CH^2
We classify real hypersurfaces in CP^2and CH^2 equipped with pseudo-parallel structure Jacobi operator.
math.DG↗