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Dive into the research topics where V. N. Ponomarev is active.

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Featured researches published by V. N. Ponomarev.


Russian Physics Journal | 1978

Problems of classical and quantum-gravitational collapse X. Creation of massless scalar particles by the torsion field

V. N. Ponomarev; P. I. Pronin

The effect of the creation of massless scalar particles by a cosmological torsion field is considered. It is shown that the particles produced make an initially isotropic universe anisotropic.


Russian Physics Journal | 1978

A new variant of nonlinear electrodynamics. I

V. N. Ponomarev; E. V. Smetanin

Equations are derived for a nonlinear electromagnetic field, the nonlinearity of which is produced by spin-spin coupling induced by curvature of space-time. The electrostatic solution of these equations in Minkowski space is studied.


Russian Physics Journal | 1977

Problems of classical and quantum-gravitational collapse: IV. Quantum cosmology and scalar field

V. N. Ponomarev; A. O. Barvinskii; V. G. Krechet

Various aspects of the statics and dynamics of spherical gravitational distributions of an ideal fluid with distributed sources of zero-mass and massive vector fields are investigated. Both unrestricted configurations and isolated configurations with the appropriate matching to the external geometry are considered.


Russian Physics Journal | 1977

Classical and quantum gravitational collapse I. General-relativistic dynamics of an ideal liquid

V. N. Ponomarev; V. G. Krechet; A. O. Barvinskii

This article is the first of a series of studies devoted to several problems of quantum and classical cosmology as well as to the gravitational collapse of inhomogeneous configurations. In this article we consider the structure of the theory of gravitational collapse and we construct the Hamiltonian of an ideal liquid with an arbitrary equation of state.


Russian Physics Journal | 1977

Problems of classical and quantum-gravitational collapse V. (Quantum cosmology. scalar field. continuation)

V. N. Ponomarev; A. O. Barvinskii

The study of the system of homogeneous gravitational and scalar fields is continued in the framework o f the formalism of canonical quantization. Solution of de Witts equation by perturbation theory leads to the prediction of production of scalar matter by a nonstationary quantized gravitational field.


Russian Physics Journal | 1977

Classical and quantum gravitational collapse

A. O. Barvinskii; V. N. Ponomarev; V. G. Krechet

The quantization of a homogeneous isotropic closed Friedmann model filled with an ideal fluid is discussed within the framework of a geometrodynamical approach.


Russian Physics Journal | 1977

Problems of classical and quantum gravitational collapse: VII. General relativistic Lagrangian dynamics of charged media

V. G. Krechet; V. N. Ponomarev; A. O. Barvinskii

The general relativistic motion and equilibrium of charged media is treated on the basis of equations derived by varying a Lagrangian that explicitly contains a term with the interaction of a perfect fluid with the corresponding field.


Russian Physics Journal | 1977

Problems of classical and quantum gravitational collapse. II (general relativistic hamiltonian dynamics of a perfect fluid)

V. N. Ponomarev; V. G. Krechet; A. O. Barvinskii

The Dirac scheme of the canonical formalism is formulated for the description of an interacting system consisting of matter and the gravitational field; this scheme is applied to a spherical distribution of a perfect fluid in the case of a maximally hard equation of state; an exact special solution of the corresponding canonical equations is obtained; the ADM method is used to construct the true Hamiltonian of the system consisting of a perfect fluid and the gravitational field; ways to quantize the model are considered.


Russian Physics Journal | 1979

Spontaneous symmetry breaking by a torsion field and nonlinear spinor theorems

V. N. Ponomarev; P. I. Pronin


Russian Physics Journal | 1978

Problems of classical and quantum gravitational collapse IX. Torsion, wave fields, cosmology

V. N. Ponomarev; V. G. Krechet; P. I. Pronin

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P. I. Pronin

Moscow State University

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