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In this paper, rst we introduce the ful expresion of thecurvature tensor of a real hypersurfaceM in complex two-plane Gras-manians G2(Cm +2 ) from the quation of Gaus and erive a new formulafor the Rici tensor of M in G2(Cm +2 ). Next we prove that here do notexist any Hopf real hypersurfaces in complex two-plane GrassmaniansG2(Cm +2 ) with paralel and comuting Rici tensor. Finaly we showthat here do not exist any Einstein Hopf hypersurfaces in G2(Cm +2 ).
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참고문헌 (10)
참고문헌 신청
/ / Real hypersurfaces in complex two-plane Grasmanians : 114 ~
/ / Real hypersurfaces in complex two-plane Grasmanians with paralel shapeoperator Real hypersurfaces in complex two-plane Grasmanians with comuting shapeoperator Real hyper
/ / Real hypersurfaces of quaternionic projective space satisfying. Ui R = 0 : 21217 ~
/ / Real hypersurfaces with isometric Reb ow in complex two-plane Grasman-nians : 8798 ~
/ / Some real hypersurfaces in complex projective space : 334 ~
/ / Real hypersurfaces in complex two-plane Grasmanians with paralel shapeoperator Real hypersurfaces in complex two-plane Grasmanians with comuting shapeoperator Real hyper
/ / Real hypersurfaces of quaternionic projective space satisfying. Ui R = 0 : 21217 ~
/ / Real hypersurfaces with isometric Reb ow in complex two-plane Grasman-nians : 8798 ~
/ / Some real hypersurfaces in complex projective space : 334 ~
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