Results 1 to 10 of about 382 (80)

On quasi-geodesic mappings of special pseudo-Riemannian spaces

open access: yesPracì Mìžnarodnogo Geometričnogo Centru, 2022
The present paper continues the study of quasi-geodesic mappings f:(Vn, gij, Fih) → (V'n,g'ij, Fih) of pseudo-Riemannian spaces Vn, V'n with a generalized-recurrent structure Fih of parabolic type.
Irina Kurbatova, M. Pistruil
doaj   +2 more sources

Canonical quasi-geodesic mappings of special pseudo-Riemannian spaces

open access: yesPracì Mìžnarodnogo Geometričnogo Centru, 2022
The present paper continues the study of quasi-geodesic mappings f:(Vn, gij, Fih) → (V'n,g'ij, Fih) of pseudo-Riemannian spaces Vn, V'n with a generalized-recurrent structure Fih of parabolic type.
Irina Kurbatova, M. Pistruil
doaj   +3 more sources

Fundamental theorems of quasi-geodesic mappings of generalized-recurrent-parabolic spaces

open access: yesPracì Mìžnarodnogo Geometričnogo Centru, 2023
In previous papers we studied mappings of pseudo-Riemannian spaces being mutually quasi-geodesic and almost geodesic of the 2nd type. As a result, we arrived at the quasi-geodesic mapping f: (Vn, gij, Fih) → (Vn, gij, Fih) of spaces with an affine ...
Irina Kurbatova   +2 more
doaj   +2 more sources

Regularities of the theory of quasi-geodesic mappings of special parabolic spaces

open access: yesPracì Mìžnarodnogo Geometričnogo Centru
We study quasi-geodesic mappings (QGM) of generalized-recurrent-parabolic spaces f: (Vn, gij, Fih) → (V'n, g'ij, Fih). QGM can be of two types: general and canonical. This article examines the QGM of the general type.
Iryna Kurbatova   +2 more
doaj   +2 more sources

Geodesic mappings of compact quasi-Einstein spaces, I

open access: yesPracì Mìžnarodnogo Geometričnogo Centru, 2020
The paper treats a particular type of pseudo-Riemannian spaces, namely quasi-Einstein spaces with gradient dening vector. These spaces are a generalization of well-known Einstein spaces.
Volodymyr Kiosak   +2 more
doaj   +1 more source

Geodesic mappings of quasi-Einstein spaces with a constant scalar curvature

open access: yesМатематичні Студії, 2020
In this paper we study a special type of pseudo-Riemannian spaces - quasi-Einstein spaces of constant scalar curvature. These spaces are generalizations of known Einstein spaces.
V. A. Kiosak, G. V. Kovalova
doaj   +1 more source

Quasi-Isometric Mesh Parameterization Using Heat-Based Geodesics and Poisson Surface Fills

open access: yesMathematics, 2019
In the context of CAD, CAM, CAE, and reverse engineering, the problem of mesh parameterization is a central process. Mesh parameterization implies the computation of a bijective map ϕ from the original mesh M ∈ R 3 to the planar ...
Daniel Mejia-Parra   +4 more
doaj   +1 more source

Symmetry and pseudosymmetry properties with Ricci soliton of the Reissner-Nordström-de Sitter spacetime

open access: yesNuclear Physics B
The primary objective of the article is to investigate the symmetry and pseudosymmetry properties of the Reissner-Nordström-de Sitter (briefly, RNdS) spacetime. The secondary aim of the paper is to explore the notion of Ricci solitons in RNdS spacetimes.
Absos Ali Shaikh, Kamiruzzaman
doaj   +1 more source

On canonscal quasi-geodesic mappings of recurrent-parabolic spaces

open access: yesPracì Mìžnarodnogo Geometričnogo Centru, 2018
The article is devoted to the problem of holomorphically projective transformations of locally conformal Kaehler manifolds. it's worth to be noted,  that J. Mikes and Z. Radulovich have proved that a locally conformal Kaehler manifold  does not admit finite nontrivial holomorphically projective mappings for  a Levi-Civita connection.
Yevhen Cherevko, Olena Chepurna
openaire   +1 more source

Harmonic parameterization of geodesic quardangles on surfaces of constant curvaturess and 2-D quasi-isometric grids

open access: yesElectronic Journal of Differential Equations, 1998
A method for the generation of quasi-isometric boundary-fitted curvilinear coordinates for arbitrary domains is developed on the basis of the quasi-isometric mappings theory and conformal representation of spherical and hyperbolic geometries.
Gennadii A. Chumakov, Sergei G. Chumakov
doaj  

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