Results 141 to 150 of about 715 (188)
Metric operator and geodesic orbit property for a standard homogeneous Finsler metric
In this paper, we introduce the metric operator for a compact homogeneous Finsler space, and use it to investigate the geodesic orbit property. We define the notion of standard homogeneous $(\alpha_1,\cdots,\alpha_s)$-metric which generalizes the notion ...
Xu, Ming, Zhang, Lei
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Kahler maps of Hermitian symmetric spaces into complex space forms [PDF]
A. LOI, Loi, A., Di Scala, Antonio Jose'
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Affine compact almost-homogeneous manifolds of cohomogeneity one
Guan Daniel
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Homogeneous Manifolds all of Whose Geodesics are Closed
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Magnetic Geodesic Flows on Homogeneous Manifolds
Russian Physics Journal, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A A Magazev, Magazev A A
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On the existence of homogeneous geodesic in homogeneous Finsler spaces
Journal of Geometry and Physics, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zaili Yan, Libing Huang
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HOMOGENEOUS SPACES OF NONPOSITIVE CURVATURE AND THEIR GEODESIC FLOW
Consider the geodesic flow on the unit tangent bundle SH of a 1-connected, irreducible homogeneous space H of nonpositive curvature. We prove that any flow invariant, isometry invariant C0-function on SH is necessarily constant, unless H is symmetric of higher rank.
Heber, Jens O.
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Homogeneous Lorentzian Spaces Whose Null-geodesics are Canonically Homogeneous
A homogeneous Lorentzian space is said to be a null geodesic orbit-space, if all null geodesics are homogeneous. The aim of this paper is to show that the null geodesic orbit-spaces for which all geodesic vectors are canonical admit a non-vanishing homogeneous Lorentzian structure belonging to the class \(T_1\oplus T_3\).
Meessen, P
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Parallel and totally geodesic hypersurfaces of 5-dimensional 2-step homogeneous nilmanifolds [PDF]
summary:In this paper we study parallel and totally geodesic hypersurfaces of two-step homogeneous nilmanifolds of dimension five. We give the complete classification and explicitly describe parallel and totally geodesic hypersurfaces of these spaces ...
Mehri Nasehi
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