On null geodesic collineations in some Riemannian spaces
W. Roter (1974)
Colloquium Mathematicae
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Displaying similar documents to “Riemannian Submersions of Compact Simple Lie Groups with Connected Totally Geodesic Fibres.”
On null geodesic collineations in some Riemannian spaces
Applications of Lie derivatives to symmetries, geodesic mappings, and first integrals in Riemannian spaces
Gerald H. Katzin, Jack Levine (1972)
Colloquium Mathematicae
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On properties of geodesic -preinvex functions.
Ahmad, I., Iqbal, Akhlad, Ali, Shahid (2009)
Advances in Operations Research
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Geodesic graphs on special 7-dimensional g.o. manifolds
Zdeněk Dušek, Oldřich Kowalski (2006)
Archivum Mathematicum
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In ( Dušek, Z., Kowalski, O. and Nikčević, S. Ž., New examples of Riemannian g.o. manifolds in dimension 7, Differential Geom. Appl. 21 (2004), 65–78.), the present authors and S. Nikčević constructed the 2-parameter family of invariant Riemannian metrics on the homogeneous manifolds and . They proved that, for the open dense subset of this family, the corresponding Riemannian manifolds are g.o. manifolds which are not naturally reductive. Now we are going to investigate the remaining...
On the cut locus and the focal locus of a submanifold in a Riemannian manifold. II.
Singh, Hukum (1987)
Publications de l'Institut Mathématique. Nouvelle Série
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Some properties of geodesic semi E-b-vex functions
Adem Kiliçman, Wedad Saleh (2015)
Open Mathematics
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In this study, we introduce a new class of function called geodesic semi E-b-vex functions and generalized geodesic semi E-b-vex functions and discuss some of their properties.
New Special Geodesic Mappings of Generalized Riemannian Spaces
Miomir Stanković, Svetislav Minčić (2000)
Publications de l'Institut Mathématique
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Homogeneous geodesics in a three-dimensional Lie group
Rosa Anna Marinosci (2002)
Commentationes Mathematicae Universitatis Carolinae
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O. Kowalski and J. Szenthe [KS] proved that every homogeneous Riemannian manifold admits at least one homogeneous geodesic, i.eȯne geodesic which is an orbit of a one-parameter group of isometries. In [KNV] the related two problems were studied and a negative answer was given to both ones: (1) Let be a homogeneous Riemannian manifold where is the largest connected group of isometries and . Does always admit more than one homogeneous geodesic? (2) Suppose that admits linearly...