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In this article, we study the biharmonic hypersurfaces in the Sasakian spaceform with the induced metric of tensor Ricci. We find the existence necessaryand sufficient condition of the biharmonic hypersurfaces there. We show thatthe biharmonic Hopf hypersurfaces are minimal where gradient of the meancurvature is in direction of the structural vector fields. Furthermore, weprove that does not exist any biharmonic Hopf hypersurfaces when the gradientof the mean curvature is a principal direction.

Survey on the Biharmonic Hypersurfaces in Terms of the Induced Metric of Tensor Ricci