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Sasakian manifolds with quasi-conformal curvature tensor

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The object of the paper is to study a Sasakian manifold withquasi-conformal curvature tensor.

Abstract

The object of the paper is to study a Sasakian manifold withquasi-conformal curvature tensor.

참고문헌 (11)

  1. K. Amur, "On quasi-conformally flat spaces", Tensor (N.S.), 31(2), pp.194~198 (1977)
  2. D. E. Blair, "Contact Manifolds in Riemannian Geometry" (1976), Springer-Verlag
  3. M. C. Chaki, "On a type of Sasakian manifold", Soochow J. Math, 16(1), pp.23~28 (1990)
  4. L. P. Eisenhart, "Riemannian Geometry" (1949), Princeton University Press
  5. M. Okumura, "Some remarks on space with a certain contact structure", Tohoku Math. J, 14, pp.135~145 (1962)
  6. S. Sasaki, "Lecture Note on Almost Contact Manifolds, Part I", ~ (1965)
  7. S. Sasaki, "Lecture Note on Almost Contact Manifolds, Part II", ~ (1967)
  8. Z. I. Szab´o, "Structure theorems on Riemannian spaces satisfying R(X; Y )R = 0. I. The local version", J. Differential Geom, 17(4), pp.531~582 (1982)
  9. K. Yano, "Integral Formulas in Riemannian Geometry" (1970), Marcel Dekker, Inc.
  10. K. Yano, "Structures on Manifolds, Series in Pure Mathematics" (1984), World Scientific Publishing Co.
  11. K. Yano, "Riemannian manifolds admitting a conformal transformationgroup", J. Differential Geometry, 2, pp.161~184 (1968)

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