Results 111 to 120 of about 384,280 (237)
Sasakian Geometry, Holonomy, and Supersymmetry
In this expository article we discuss the relations between Sasakian geometry, reduced holonomy and supersymmetry. It is well known that the Riemannian manifolds other than the round spheres that admit real Killing spinors are precisely Sasaki-Einstein ...
Boyer, Charles P., Galicki, Krzysztof
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Iterated Relation Systems on Riemannian Manifolds
For fractals on Riemannian manifolds, the theory of iterated function systems often does not apply well directly, as these fractal sets are often defined by relations that are multivalued or non-contractive.
Jie Liu, Sze-Man Ngai, Lei Ouyang
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A remark on infinity-harmonic functions on Riemannian manifolds
functions on Riemannian manifolds. As a corollary, there is no non-constant $infty$-harmonic function on positively (or negatively) curved manifolds.
Nobumitsu Nakauchi
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Slant submersions from almost paracontact Riemannian manifolds
In this paper, we introduce slant submersions from almost paracontact Riemannian manifoldsonto Riemannian manifolds. We give examples and investigate the geometry of foliationswhich are arisen from the definition of a Riemannian submersion.
YILMAZ GÜNDÜZALP
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Let M be an n-dimensional compact connected Riemannian manifold with non- empty boundary. We say that the boundary is p-convex (where p is an integer with \(1\leq p\leq n-1)\) if at each point the sum of any p principal curvatures, defined with respect to the inward normal, is positive.
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Transversal Lightlike Submersions
In this paper, we introduce the concept of transversal lightlike submersions from semi-Riemannian manifolds onto semi-Riemannian manifolds. Specifically, we present the concepts of transversal r-lightlike and isotropic transversal lightlike submersions ...
Esra Karataş, Cumali Yıldırım
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Stability of vertical minimal surfaces in three-dimensional sub-Riemannian manifolds
We obtain first and second variation formulae for minimal surfaces in three-dimensional sub-Riemannian manifolds which are vertical, i.e., perpendicular to the horizontal distribution of the sub-Riemannian structure.
Eugene Petrov, Ihor Havrylenko
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On Interpolating Sesqui-Harmonic Maps Between Riemannian Manifolds. [PDF]
Branding V.
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Geodesic Convolutional Neural Networks on Riemannian Manifolds
Jonathan Masci +3 more
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