Immersions of Riemannian manifolds with a given normal bundle structure. I
Oldřich Kowalski (1969)
Czechoslovak Mathematical Journal
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Displaying similar documents to “Immersions of Riemannian manifolds with a given normal bundle structure. II”
Immersions of Riemannian manifolds with a given normal bundle structure. I
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Costinescu, Cristian N. (2001)
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A canonical connection on sub-Riemannian contact manifolds
Michael Eastwood, Katharina Neusser (2016)
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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.
Erratum to the paper "A finiteness theorem for Riemannian submersions" (Ann. Polon. Math. 57 (1992), 283-290)
Paweł G. Walczak (1993)
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R. K. Garai (1972)
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Isometric equivalence of directions in Riemannian symmetric spaces.
Kozlov, S.E. (2005)
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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.