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The aim of this paper is to study the invariant submanifolds of $(LCS)_n$-manifolds. We study pseudo parallel, generalized Ricci-pseudo parallel and 2-pseudo parallel invariant submanifolds of a $(LCS)_n$-manifold and get the necessary and sufficient conditions for an invariant submanifold to be totally geodesic and give some new results contribute to differential geometry.
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참고문헌 (18)
참고문헌 신청
JB. S. Anitha / 2003 / Invariant Submanifolds of a Sasakian Mani-fold / Diff. Integral Equ 16(10):1249~1280
K. Arslan / 2000 / 2-Semiparallel Surfaces in Space Forms / Proc. Estonian Acad. Sci. Phys. Math 49:139~148
A. C. Asperti / 1999 / Pseudo-Parallel Immersions in Space Forms / Math. Contemp 17:59~70
A. Bejancu / 1981 / Semi-Invariant Submanifolds of a Sasakian Man-ifold / An. Sti. Univ. "AL ICUZA"Iasi 27:163~170
V. Deepmala / 2016 / Some algebra-geometric aspects of spacetime c-boundary / Mathematica Aeterna 6(4):561~572
K. Arslan / 2000 / 2-Semiparallel Surfaces in Space Forms / Proc. Estonian Acad. Sci. Phys. Math 49:139~148
A. C. Asperti / 1999 / Pseudo-Parallel Immersions in Space Forms / Math. Contemp 17:59~70
A. Bejancu / 1981 / Semi-Invariant Submanifolds of a Sasakian Man-ifold / An. Sti. Univ. "AL ICUZA"Iasi 27:163~170
V. Deepmala / 2016 / Some algebra-geometric aspects of spacetime c-boundary / Mathematica Aeterna 6(4):561~572
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