P
Patrik Peška
Researcher at Palacký University, Olomouc
Publications - 18
Citations - 159
Patrik Peška is an academic researcher from Palacký University, Olomouc. The author has contributed to research in topics: Geodesic & Geodesic map. The author has an hindex of 4, co-authored 13 publications receiving 133 citations.
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MonographDOI
Differential Geometry of Special Mappings
Josef Mikeš,Elena Stepanova,Alena Vanžurová,Bácso Sándor,Vladimir Berezovski,Elena Chepurna,Marie Chodorová,Hana Chudá,Michail Gavrilchenko,Michael Haddad,Irena Hinterleitner,Marek Jukl,Lenka Juklová,Dzhanybek Moldobaev,Patrik Peška,I. G. Shandra,Mohsen Shiha,Dana Smetanová,Sergej Stepanov,Vasilij Sobchuk,Irina Tsyganok +20 more
TL;DR: The theory of manifolds with affine connection has been studied in this paper, where the authors deal with the theory of conformal, geodesic, and projective mappings and transformations.
On Almost Generalized Weakly Symmetric Kenmotsu Manifolds
TL;DR: The existence of an almost generalized weakly symmetric Ricci-symmetric Kenmotsu manifold is proved in this article by a non-trivial example, and the existence of such a manifold is shown to be possible in the context of weakly Ricci symmetric manifolds.
Journal ArticleDOI
Fundamental equations of F-planar mappings
TL;DR: In this paper, the fundamental equations of F-planar mappings of manifolds with affine connections were proven in the presence of affine affine connections, and alternative ways in the definition of such mappings were discussed.
Journal ArticleDOI
Geodesic Mappings of Spaces with Affine Connections onto Generalized Symmetric and Ricci-Symmetric Spaces
TL;DR: In this paper, the authors studied geodesic mappings of spaces with an affine connection onto generalized symmetric and Ricci-symmetric spaces, and obtained the main equations of the mappings as closed mixed systems of PDEs of the Cauchy type in covariant form.
Journal ArticleDOI
On $F^\varepsilon _2$-planar mappings of (pseudo-) Riemannian manifolds
TL;DR: In this paper, the fundamental partial differential equations in closed linear Cauchy type form were derived for these mappings and new results for initial conditions were obtained for the mappings.