논문KCI 등재
Some results on LCS_n-manifolds
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초록
The object of the present paper is to study (LCS)_{n}-manifolds. Several interesting results on a (LCS)_{n}-manifold are obtained. Also the generalized Ricci recurrent (LCS)_{n}-manifolds are studied. The existence of such a manifold is ensured by several non-trivial new examples.
Abstract
The object of the present paper is to study (LCS)_{n}-manifolds. Several interesting results on a (LCS)_{n}-manifold are obtained. Also the generalized Ricci recurrent (LCS)_{n}-manifolds are studied. The existence of such a manifold is ensured by several non-trivial new examples.
참고문헌 (6)
- B. Y. Chen, "Hypersurfaces of a conformally flat space", Tensor, 26, pp.318~322 (1972)
- U. C. De, "On generalized Ricci-recurrent manifolds", Tensor, 56(3), pp.312~317 (1995)
- M. Kon, "Invariant submanifolds in Sasakian manifolds", Math. Ann., 219(3), pp.277~290 (1976)
- K. Matsumoto, "On Lorentzian paracontact manifolds", Bull. Yamagata Univ. Natur. Sci., 12(2), pp.151~156 (1989)
- B. O’ Neill, "Semi-Riemannian Geometry" (1983), Academic Press
- Absos Ali Shaikh, "On Lorentzian Almost Paracontact Manifolds with a Structure of the Concircular Type", Kyungpook Mathematical Journal, 43(2), pp.305~314 (2003), 경북대학교 자연과학대학 수학과
관련 논문AI추천
Notes on $(LCS)_n$-manifolds satisfying certain conditionsPushpendra Verma, Shyam Kishor대한수학회 · 대한수학회논문집2022 · 제37권 제4호On Φ-pseudo Symmetries of (LCS)n-ManifoldsShyamal Kumar Hui경북대학교 자연과학대학 수학과 · Kyungpook Mathematical Journal2013 · 제53권 제2호On some classes of generalized quasi-Einstein manifoldsAbsos Ali Shaikh, Shyamal Kumar Hui대한수학회 · 대한수학회논문집2009 · 제24권 제3호Some Symmetric Properties on (LCS)n-manifoldsRahuthanahalli Thimmegowda Naveen Kumar, Venkatesha경북대학교 자연과학대학 수학과 · Kyungpook Mathematical Journal2015 · 제55권 제1호ON GENERALIZED Z-RECURRENT MANIFOLDSPrajjwal Pal, Uday Chand De한국수학교육학회 · 이론수학과 교직수학2017 · 제24권 제2호Pseudoparallel invariant submanifolds of $(LCS)_n$-manifoldsMEHMET ATCEKEN, Suleyman Dirik, UMIT YILDIRIM강원경기수학회 · 한국수학논문집2020 · 제28권 제2호
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