On canonical F-planar mappings of spaces with affine connection
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Publication:5080743
DOI10.2298/FIL1904273BzbMath1499.53062OpenAlexW2997143227MaRDI QIDQ5080743
Volodymyr E. Berezovskii, Josef Mikeš, Patrik Peška, Lenka Rýparová
Publication date: 31 May 2022
Published in: Filomat (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2298/fil1904273b
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Cites Work
- Geodesic mappings and their generalizations
- Some results on traceless decomposition of tensors
- Fundamental PDE's of the canonical almost geodesic mappings of type \({\tilde\pi}_1\)
- Geodesic mapping onto Kählerian space of the third kind
- Infinitesimal \(F\) -planar transformations
- Structure theorems on Riemannian spaces satisfying \(R(X,Y)\cdot R=0\). II. Global versions
- Groups of transformations of Riemannian manifolds
- On the holomorphically projective correspondence between Kählerian spaces preserving complex structure
- Theory of holomorphically projective mappings of Kählerian spaces
- Holomorphically projective mappings and their generalizations
- Invariants of special second-type almost geodesic mappings of generalized Riemannian space
- Some invariants of holomorphically projective mappings of generalized Kählerian spaces
- On preservation of the Riemann tensor with respect to some mappings of affinely connected space
- Structure theorems on Riemannian spaces satisfying \(R(X,Y)\cdot R=0\). I: The local version
- Geodesic mappings of affine-connected and Riemannian spaces
- Special almost geodesic mappings of the first type of non-symmetric affine connection spaces
- Almost geodesic mappings of spaces with affine connection
- An example of Riemannian manifolds satisfying \(R(X,Y)\cdot R=0\) but not \(\nabla R=0\).
- Equitorsion holomorphically projective mappings of generalized Kählerian space of the first kind
- On Ruse's Spaces of Recurrent Curvature
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