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Structures on Three-dimensional Pseudo-Riemannian Spaces the space is Ricci-flat, Einstein, Ricci-parallel, locally-symmetric or conformally-flat. In addition

SOME CLASSES OF OPERATORS IN GENERAL MORREY-TYPE SPACESIn this paper we continue the study of general Morrey spaces using a general rearrangement

Almost symmetric and antisymmetric spaces with affine connection,zeta) cdotkappa+zetacdot (xi ,eta,kappa ). The authors prove that the local structure of an almost symmetric space

Stationary Spherically Symmetric Solutions of the Vlasov–Poisson System in the Three-Dimensional Case with respect to the distribution function of the gravitating matter f=fq(r,u), the local density ρ

О конформно киллинговых и гармонических формах на Римановых симметрических пространствах, simply connected and irreducible symmetric space with negative scalar curvature. We also prove

On local invariant affine connected spaces connected manifolds are found. The cases of locally invariance of an affine connected space with respect

Симметрические однородные пространства неразрешимых групп Ли и связности на них пространств.The purpose of the article is to classify three-dimensional symmetric homogeneous spaces

Exact self-consistent plane-symmetric solutions of the spinor-field equation with a nonlinear term that depends on the S2 - P2 invariantExact plane-symmetric solutions of the spinor-field equation with zero mass parameter and nonlinear

Affine connections on three-dimensional pseudo-Riemannian homogeneous spaces. II spaces. We present the complete local classification of pseudo-Riemannian homogeneous spaces

NEARLY SYMMETRICAL AND ANTI-SYMMETRICAL SPACES WITH AFFINE CONNECTIONNEARLY SYMMETRICAL AND ANTI-SYMMETRICAL SPACES WITH AFFINE CONNECTION

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