Lie derivatives of almost contact structure and almost paracontact structure with respect to...
Journal: NEW TRENDS IN MATHEMATICAL SCIENCES (Vol.4, No. 1)Publication Date: 2016-01-01
Authors : Haşim ÇAYIR; Gökhan KÖSEOĞLU;
Page : 153-159
Keywords : Lie derivative almost contact structure almost paracontact structure tangent bundle;
- Lie derivatives of almost contact structure and almost paracontact structure with respect to...
- Tachibana and Vishnevskii operators applied to X^V and X^H in almost paracontact structure on tangent bundle T(M)
- Tachibana and Vishnevskii operators applied to X^{V} and X^{H} in almost paracontact structure on tangent bundle T(M)
- ABOUT AN EXAMPLE OF ALMOST CONTACT PARA-HYPERCOMPLEX STRUCTURE
- ABOUT STRUCTURE OF AP-MANIFOLD ON DISTRIBUTION OF CONTACT METRIC MANIFOLDS
Abstract
The differential geometry of tangent bundles was studied by several authors, for example: D. E. Blair B76, V. Oproiu O73, A. Salimov S13, Yano and Ishihara YI73 and among others. It is well known that differant structures deffined on a manifold M can be lifted to the same type of structures on its tangent bundle. Our goal is to study Lie derivatives of almost contact structure and almost paracontact structure with respect to X^{C} and X^{V} on tangent bundle T(M). In addition, this Lie derivatives which obtained shall be studied for some special values.
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Last modified: 2016-10-30 05:08:39