Results 71 to 80 of about 313 (89)
Characterization of warped product manifolds through the W 2 -curvature tensor with applications to relativity. [PDF]
HeliyonSyied AA, De UC, Turki NB, Vîlcu GE.
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Characterizations of generalized Robertson-Walker spacetimes concerning gradient solitons. [PDF]
HeliyonDe K, Khan MNI, De UC.
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Rectifying submanifolds of Riemannian manifolds with anti-torqued axis
In this paper we study rectifying submanifolds of a Riemannian manifold endowed with an anti-torqued vector field. For this, we first determine a necessary and sufficient condition for the ambient space to admit such a vector field.
Aydin, Muhittin Evren +2 more
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Selected Special Vector Fields and Mappings in Riemannian Geometry [PDF]
, 2009 Hinterleitner, Irena
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$T$-semisymmetric spaces and concircular vector fields [PDF]
, 2001 Mikeš, Josef, Rachůnek, Lukáš
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ON A TORSE-FORMING VECTOR FIELD IN A P-SASAKIAN MANIFOLD
ON A TORSE-FORMING VECTOR FIELD IN A P-SASAKIAN MANIFOLDopenaire +1 more source
KÄHLERIAN TORSE-FORMING VECTOR FIELDS AND KÄHLERIAN SUBMERSIONS
KÄHLERIAN TORSE-FORMING VECTOR FIELDS AND KÄHLERIAN SUBMERSIONSopenaire
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A Kenmotsu Metric as a *-conformal Yamabe Soliton with Torse Forming Potential Vector Field
Acta Mathematica Sinica, English Series, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Roy, Soumendu, Bhattacharyya, Arindam
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On Torse-Forming-Like Vector Fields
Mediterranean Journal of MathematicszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Adara M. Blaga, Cihan Özgür
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KÄHLERIAN TORSE-FORMING VECTOR FIELDS AND KÄHLERIAN SUBMERSIONS
SUT Journal of Mathematics, 1997Let \((M,J,g)\) be a Kähler manifold. A vector field \(\xi\) on \(M\) is a Kählerian torse-forming vector field if \(\nabla_E\xi\) is contained in span\(\{\xi,J\xi,E,JE\}\) for all vector fields \(E\) on \(M\), where \(\nabla\) is the Levi-Civita connection.
Fueki, Shigeo, Yamaguchi, Seiichi
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