ON CONHARMONIC CURVATURE TENSOR OF SASAKIAN FINSLER STRUCTURES ON TANGENT BUNDLES

被引：1

作者：

Caliskan, Nesrin ^{[1
]}

机构：

[1] Usak Univ, Fac Educ, Dept Math & Sci Educ, TR-64200 Usak, Turkey

来源：

COMMUNICATIONS FACULTY OF SCIENCES UNIVERSITY OF ANKARA-SERIES A1 MATHEMATICS AND STATISTICS | 2018年 / 67卷 / 02期

关键词：

Conharmonic curvature tensor; conharmonically flatness; quasi-conharmonically flatness; xi-conharmonically flatness; phi-conharmonically flatness; Sasakian Finsler structure; Einstein manifold; tangent bundle;

D O I：

10.1501/Commua1_0000000881

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

The content of this paper is made up of conharmonic curvature tensor K of Sasakian Finsler structures on tangent bundles. In this manner, quasi-conharmonically flat,xi-conharmonically flat, phi-conharmonically flat Sasakian Finsler structures are studied. Some structure theorems including Einstein Sasakian Finsler manifolds satisfying R(X-H; Y-H).K = 0 are clarified.

引用

页码：282 / 290

页数：9

共 17 条

[1] AKBAR ALI., 2013, INT J AVANCED MATHEM, V1, P134
[2] Antonelli P.L., 2003, HDB FINSLER GEOMETRY
[3] Classification of complete Finsler manifolds through a second order differential equation
Asanjarani, A.
Bidabad, B.
[J]. DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS, 2008, 26 (04) : 434 - 444
[4] Asghari N, 2014, THAI J MATH, V12, P525
[5] De U. C., 2012, INT SCHOLARLY RES NE, P1
[6] Doric M., 1988, PUBLICATIONS I MATH, V44, P97
[7] Dwivedi MK, 2011, B MALAYS MATH SCI SO, V34, P171
[8] Ghosh S., 2011, INT J CARBOHYDR CHEM, V2011, P1, DOI DOI 10.1155/2011/693759
[9] Hasegawa I, 1996, FUND THEOR, V76, P75
[10] ISHII Y., 1957, TENSOR, V7, P73

← 1 2 →