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On the concircular curvature tensor of a contact metric manifold

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Abstract

We classify $N(\kappa)$-contact metric manifolds which satisfy $Z(\xi,X)\cdot Z=0$, $Z(\xi,X)\cdot R=0$ or $R(\xi,X)\cdot Z=0$.

참고문헌 (10)

  1. "Adecomposition of the curvature tensor of a contact manifoldsatisfying R University of Ioannina" (1992)
  2. "On a type ofcontact manifolds", 46, pp.1~ (1993)
  3. "Riemannian geometry of contact andsymplectic manifolds Progress in Mathematics 203" (2002), , BirkhauserBoston, Inc
  4. "Two remarks on contactmetric structures", pp.319~ (1977)
  5. "Contact metric manifolds satisfying a nullitycondition", 91, pp.189~214 (1995)
  6. "A full classification of contactmetric", 44, pp.212~219 (2000)
  7. "On a type of Sasakianmanifolds", 16, pp.23~ (1990)
  8. "Isometric immersions of Sasakianmanifolds in spheres", 21, pp.448~ (1969)
  9. "Ricci curvatures of contact Riemannianmanifolds", pp.441~ (1988)
  10. "Annals of Mathematics Studies 32" (1953), Princeton University Press

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