Add to ORKGAbstract. In the paper we study the homogeneous geometrical model of a Riemannian space. The canonical connection is analyzed in details. On this model, the Einstein equations, the electromagnetic elds and generalized Einstein{Yang Mills equations are studied. We remark that the theory we proposed in this paper works only for the case when the space test is without charges. The Einstein equations of our model projected on the basis manifold M are perturbations of the classical Einstein equations on the basis manifold M. 1
In the geometrical gauge eld theory the motion equations of matter (elementary particles) are connec...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
The goal of this paper is to link the geometric variables of four-dimensional spacetime with electro...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
The text in hand is concerned with a special class of homogeneous spaces and their application in mo...
A closed Riemannian manifold (M n,g) is called Einstein if the Ricci tensor of g is a multiple of it...
The text in hand is concerned with a special class of homogeneous spaces and their application in mo...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
Geometric and algebraic structure of noncompact homogeneous Einstein spaces. - Augsburg, 1997. - 81 ...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
A Riemannian metric is said to be Einstein if the Ricci curvature is a constant multiple of the metr...
In this paper we consider the problem of defining and constructing the general relativistic analog o...
For each simple symplectic triple system over the real numbers, the standard enveloping Lie algebra ...
This paper is devoted to the derivation of field equations in space with the geometric structure gen...
In the geometrical gauge eld theory the motion equations of matter (elementary particles) are connec...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
The goal of this paper is to link the geometric variables of four-dimensional spacetime with electro...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
The text in hand is concerned with a special class of homogeneous spaces and their application in mo...
A closed Riemannian manifold (M n,g) is called Einstein if the Ricci tensor of g is a multiple of it...
The text in hand is concerned with a special class of homogeneous spaces and their application in mo...
A Riemannian manifold (M, g) is called Einstein, if there is some # ? R such that Ricg = #g, where R...
Geometric and algebraic structure of noncompact homogeneous Einstein spaces. - Augsburg, 1997. - 81 ...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
A Riemannian metric is said to be Einstein if the Ricci curvature is a constant multiple of the metr...
In this paper we consider the problem of defining and constructing the general relativistic analog o...
For each simple symplectic triple system over the real numbers, the standard enveloping Lie algebra ...
This paper is devoted to the derivation of field equations in space with the geometric structure gen...
In the geometrical gauge eld theory the motion equations of matter (elementary particles) are connec...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
The goal of this paper is to link the geometric variables of four-dimensional spacetime with electro...