Results 181 to 190 of about 214,617 (202)
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The Totally Geodesic Coisotropic Submanifolds in Kähler Manifolds
Geometriae Dedicata, 2002A real submanifold \(\Sigma\) in a symplectic manifold \((M^{2n}, \omega)\) is said to be a coisotropic submanifold if \(T_p\Sigma^\omega \subset T_p\Sigma\) for all \(p\in\Sigma\), where \(T_p\Sigma^\omega= \{X\in T_pM\mid \omega (X,Y)=0\), \(\forall Y\subset T_p\Sigma\}\) is the symplectic complement of \(T_p \Sigma\).
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Real hypersurfaces foliated by totally real totally geodesic submanifolds
Differential Geometry and its Applications, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Makoto Kimura +2 more
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On totally geodesic submanifolds of Lorentzian Sasakian manifolds
Journal of Interdisciplinary MathematicsIn this paper, properties of totally geodesic submanifolds of Lorentzian Sasakian manifolds are discussed.
Sushil Shukla, Ayush Ojha, Shubham Kumar
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Totally Geodesic Submanifolds of Riemannian Symmetric Spaces
2014The index of a Riemannian manifold is defined as the minimal codimension of a totally geodesic submanifold. In this note we discuss two recent results by the author and Olmos (Berndt and Olmos, On the index of symmetric spaces, preprint, arXiv:1401.3585) and some related topics.
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Symmetry properties for submanifolds and totally geodesic maps
1997A submanifold \(M\) of an Euclidean space is \(2\)-symmetric if for each \(x\in M\) there exists an involutory isometry \(s_x\) of the ambient space, with fixed point \(x\) isolated on \(M\) and mapping locally \(M\) onto itself. All totally geodesic submanifolds of a symmetric submanifold of an Euclidean space are \(2\)-symmetric.
MAZZOCCO, Renzo, ROMANI G.
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Every Totally Umbilical Proper Slant Submanifold of a Kähler Manifold is Totally Geodesic
Results in Mathematics, 2008Bayram Şahin, Şahin Bayram
exaly
Totally Geodesic Submanifolds of a Sasakian Manifold
北海道教育大学紀要. 第二部. A, 数学・物理学・化学・工学編, 1985openaire +1 more source

