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Lie Derivatives and Ricci Tensor on Real Hypersurfaces in Complex Two-plane Grassmannians
Jeong, Imsoon,Dios Pé,rez, Juan de,Suh, Young Jin,Woo, Changhwa Canadian Mathematical Society 2018 Canadian mathematical bulletin Vol.61 No.3
<B>Abstract</B><P>On a real hypersurface <I>M</I> in a complex two-plane Grassmannian <I>G</I>2() we have the Lie derivation and a differential operator of order one associated with the generalized Tanaka-Webster connection . We give a classification of real hypersurfaces <I>M</I> on <I>G</I>2() satisfying , where ξ is the Reeb vector field on <I>M</I> and <I>S</I> the Ricci tensor of <I>M</I>.</P>