Abstract
We classify all proper-biharmonic Legendre curves in a Sasakian space form and point out some of their geometric properties. Then we provide a method for constructing anti-invariant proper-biharmonic submanifolds in the Sasakian space forms. Finally, using the Boothby-Wang fibration, we determine all proper-biharmonic Hopf cylinders over homogeneous real hypersurfaces in complex projective spaces.
Citation
Dorel Fetcu. Cezar Oniciuc. "On the Geometry of Biharmonic Submanifolds in Sasakian Space Forms." J. Geom. Symmetry Phys. 14 21 - 34, 2009. https://doi.org/10.7546/jgsp-14-2009-21-34
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