Invariant hypersurfaces with semi-symmetric metric connection of Fa(K; 1)_structure manifold

Yıl 2014, Cilt: 63 Sayı: 1, 11 - 24, 01.02.2014

Ayse Cicek Gözütok

https://doi.org/10.1501/Commua1_0000000701

Anahtar Kelimeler

Fa(K, 1)structure, semi-symmetric metric connection, invariant

Kaynakça

• Tani, M., Prolongations of Hypersurfaces to Tangent Bundles, Kodai Math. Semp. Rep., 21, (1969), 85-96.
• Yano, K., Kobayashi, S., Almost Contact Structures ·Induced on Hypersurfaces in Complex and Almost Complex Spaces, Kodai Math. Semp. Rep., 18, (1966), 120-160.
• Yano, K. On Semi-Symmetric Metric Connections, Rev. Roum. Math. Pures et Appl., 15, (1970), 1579-1586.
• Imai, T., Hypersurfaces of A Riemannian Manifold with Semi-Symmetric Metric Connection, Tensor (N.S.), 23, (1972), 300-306.
• Yano, K., Ishihara,S., Tangent and Cotangent Bundles, Marcel Dekker Inc., NewYork., 1973.
• Nakao, Z., Submanifolds of a Riemann Manifold with Semisymmetric Metric Connections, Proc. Amer. Math. Soc., 54, (1976), 261-266.
• Chen, Bang-Yen, Geometry of Submanifolds, Marcel Dekker Inc., NewYork., 1973.
• Dubey, R., Gupta, V. C., Invariant Submanifolds of f Manifold, Demonstratio Math., (2), (1984), 333-342.
• Prasad, C. S., Gupta, V. C., Integrability Conditions of Fa(K; 1)Structure Satisfying FK aF = 0, Demonsratio Math. 35(1), (2002), 147-153.
• Prasad, C. S., Chauhan, P. K. S., Horizantal and Complete Lift of Fa(K; 1)Structure in Tangent Bundle, Demonsratio Math., 40(2), (2007), 441-448.
• Çiçek Gözütok, A., Esin, E., Tangent Bundle of Hypersurface with Semi-Symmetric Metric Connection, Int. J. Contemp. Math. Sci., 7(6), (2012), 279-289.
• Current address : Abant ·Izzet Baysal University, Bolu Vocational High School, Bolu, TURKEY E-mail address : [e-mail] URL: http://communications.science.ankara.edu.tr/index.php?series=A1