Results 11 to 20 of about 388 (168)
Totally real submanifolds [PDF]
Bang‐Yen Chen +2 more
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Complexified diffeomorphism groups and the space of totally real submanifolds [PDF]
Final version, to appear in Trans ...
Jason D. Lotay, Tommaso Pacini
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Totally Real Parallel Submanifolds in $P^n(c)$ [PDF]
Hiroo Naitoh
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Totally real submanifolds of generalized Hopf manifolds
We classify totally geodesic totally-real submanifolds of generalized Hopf manifolds, provided the normal connection is flat.
Sorin Dragomir
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An investigation on the existence of warped product irrotational screen-real lightlike submanifolds of metallic semi-Riemannian manifolds [PDF]
Purpose – The purpose of this paper is to study the geometry of screen real lightlike submanifolds of metallic semi-Riemannian manifolds. Also, the authors investigate whether these submanifolds are warped product lightlike submanifolds or not.
Gauree Shanker, Ankit Yadav
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Totally real submanifolds in a Kaehler manifold [PDF]
Masahiro Kon
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In the present paper, we establish a Chen–Ricci inequality for a C-totally real warped product submanifold Mn of Sasakian space forms M2m+1ε. As Chen–Ricci inequality applications, we found the characterization of the base of the warped product Mn via ...
Fatemah Mofarreh +3 more
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On Totally Real Submanifolds [PDF]
Complex analytic submanifolds and totally real submanifolds are two typical classes among all submanifolds of an almost Hermitian manifold. In this paper, some characterizations of totally real submanifolds are given. Moreover some classifications of totally real submanifolds in complex space forms are obtained.
Chen, Bang-Yen, Ogiue, Koichi
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In this paper, we prove some inequalities between intrinsic and extrinsic curvature invariants, namely involving the Chen first invariant and the mean curvature of totally real and holomorphic spacelike submanifolds in statistical manifolds of type para ...
Simona Decu, Stefan Haesen
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Geometry of CR-Slant Warped Products in Nearly Kaehler Manifolds
Recently, we studied CR-slant warped products B1×fM⊥, where B1=MT×Mθ is the Riemannian product of holomorphic and proper slant submanifolds and M⊥ is a totally real submanifold in a nearly Kaehler manifold. In the continuation, in this paper, we study B2×
Siraj Uddin, Bang-Yen Chen, Rawan Bossly
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