Real hypersurfaces with Killing type structure Jacobi operators in CP2 and CH2.

In this paper, we prove that if the structure Jacobi operator of a 3-dimensional real hypersurface in a nonflat complex plane is of Killing type, then the hypersurface is either a tube of radius π/4 over a holomorphic curve in CP2 or a Hopf hypersurface with vanishing Hopf principal curvature in CH2. This extends the corresponding results in [6]. [ABSTRACT FROM AUTHOR]