Riemannian Manifolds with General Symmetries.
Oldrich Kowalski (1974)
Mathematische Zeitschrift
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Displaying similar documents to “Some Results Related to the Equivalence Problem in Riemannian Geometry.”
Riemannian Manifolds with General Symmetries.
Examples in the Classification Theory of Riemannian Manifolds and the Equation ...u = Pu.
M. Glasner, R. Katz, M. Nakai (1971)
Mathematische Zeitschrift
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Clodes Geodesics on Non-Compact Riemannian Manifolds.
Gudlaugur Thorbergsson (1978)
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On Conjugate and Focal Points in Semi-Riemannian Geometry.
Demir N. Kupeli (1988)
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Collapsing Riemannian Manifolds to the Circle.
Xiao-Wie Peng (1989)
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Elements of infinitesimal Riemannian geometry. (Éléments de géométrie riemannienne infinitésimale.)
Costinescu, Cristian N. (2001)
Balkan Journal of Geometry and its Applications (BJGA)
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On a Riemannian space of class one and its associated space
R. K. Garai (1972)
Matematički Vesnik
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A finiteness theorem for Riemannian submersions
Paweł G. Walczak (1992)
Annales Polonici Mathematici
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Given some geometric bounds for the base space and the fibres, there is a finite number of conjugacy classes of Riemannian submersions between compact Riemannian manifolds.
The revival of the Riemannian approach to integration
Jaroslav Kurzweil (2004)
Banach Center Publications
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A canonical connection on sub-Riemannian contact manifolds
Michael Eastwood, Katharina Neusser (2016)
Archivum Mathematicum
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We construct a canonically defined affine connection in sub-Riemannian contact geometry. Our method mimics that of the Levi-Civita connection in Riemannian geometry. We compare it with the Tanaka-Webster connection in the three-dimensional case.
Spectral Geometry for Certain Noncompact Riemannian Manifolds.
Harold Donnelly (1979)
Mathematische Zeitschrift
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Compact Quotients of Homogeneous Negatively Curved Riemannian Manifolds.
Ernst Heintze (1974)
Mathematische Zeitschrift
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Disconnectedness of Sublevel Sets of Some Riemannian.
A. Nabutovsky (1996)
Geometric and functional analysis
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A Construction of Non-Flat, Compact Irreducible Riemannian Manifolds Which are Isospectral But Not Isometric.
Norio Ejiri (1979)
Mathematische Zeitschrift
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