Based on the strict mathematical model of restoration of thermodynamic equilibrium in an originally nonequilibrium Universe suggested by the author under assumption of restoration of interaction scaling in the region of ...
An exact mathematical model of restoration of thermodynamic equilibrium in an initially nonequilibrium Universe in the energy region above the unitary limit is constructed. An exact solution of the equation of energy balance ...
On the basis of a scalar electrical potential and a reactive potential in the generalized Gross-Perry metric, tests are proposed to confirm the possible existence of additional dimensions to space-time. Toward this end, ...
On the basis of the relativistic kinetic theory, a mathematical model of cosmological plasmas with attraction of like-charged scalar particles is formulated. It is demonstrated that the cosmological model, based on a ...
General expressions - tests for studying light deflection by a massive body, including the classical test of the general relativity theory - are derived based on the reactive and electromagnetic vector potentials in the ...
Based on the relativistic kinetic theory, relativistic statistical systems with scalar particle interaction are investigated. A self-consistent system of equations describing the self-gravitating plasma with scalar ...
A method of calculating the equilibrium correlation functions of any arbitrary order for the Baldwin- Kolesnikov-Shelah (BKSh) model is suggested based on the static fluctuational approach. The method based on only one ...
Results showing the influence of optical thickness of a scatterer in selective-excitation double Mössbauer spectroscopy are presented on the example of α-Fe and FeBO3. Significant transformation of the spectral γ-radiation ...
Dynamic equations of scalar charged particle motion in a classical scalar field are formulated based on the Hamilton formalism, and a model with zero particle mass is considered. Linear integrals of motion are derived, and ...
A class of exact spherically symmetrical retarded self-similar solutions linearized around the Friedmann background of the Einstein equations is derived and examined for an ideal liquid with an arbitrary barotropy index. ...
The exact linear retarded spherically symmetrical solutions to the Einstein equations linearized around the Friedmann background are derived and examined for an ultrarelativistic equation of state. The uniqueness of the ...
The evolution of a superthermal relict plasma component is studied using a nonequilibrium model of the Universe [1] and a kinetic equation of the Fokker-Planck type [2]. Given is the evidence of two maxima in the distribution ...
The form of an electron paramagnetic resonance (EPR) in a thin paramagnetic film (λ/10, λ-London's depth of magnetic field penetration into superconductor) overlying the surface of an anisotropic superconductor is calculated ...
The symmetries of equations of motion for probe bodies (projective symmetries) and the corresponding laws of conservation in the K-spaces determined by the gravitational fields of type (3) are studied. The results define ...
A self-consistent set of equations describing the evolution of linear spherically symmetrical perturbations in the Friedmann world is derived for an arbitrary equation of state. A singular part of perturbations corresponding ...
A boundary value problem with conditions on the entire boundary of a noncharacteristic domain for a fourth-order equation is studied. A method for obtaining conditions which ensure the unique solvability of this problem ...
A criteria for unitary congruence between matrices is discussed. Matrices are proved to be unitarily congruent and thus the verification of unitary congruence between two matrices reduces to the condition of unitary ...
Several conditions for the stability of equalibria and stationary motions of hereditary mechanical systems with infinite delayhas been identified. The system of functional-differential equations with infinite delay was ...