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Theory of Gravitational-Inertial Field of Universe. II. On Critical Systems in Universe

✍ Scribed by Prof. Dr. O. K. Davtyan


Publisher
John Wiley and Sons
Year
1978
Tongue
English
Weight
751 KB
Volume
490
Category
Article
ISSN
0003-3804

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✦ Synopsis


Abstract

Application of the equations of the gravitational‐inertial field to the problem of free motion in the inertial field (to the cosmologic problem) leads to results according to which 1. all Galaxies in the Universe “disperse” from each other according to Hubble's law, 2. the “dispersion” of bodies represents a free motion in the inertial field and Hubble's law represents a law of motion of free body in the inertial field, 3. for arbitrary mean distribution densities of space masses different from zero the space is Lobachevskian.

All critical systems (with Schwarzschild radius) are specific because they exist in maximalinertial and gravitational potentials. The Universe represents a critical system, it exists under the Schwarzschild radius.

In high‐potential inertial and gravitational fields the material mass in a static state or in motion with deceleration is subject to an inertial and gravitational “annihilation”. At the maximal value of inertial and gravitational potentials (= c^2^) the material mass is being completely “evaporated” transforming into radiation mass. The latter is being concentrated in the “horizon” of the critical system.

All critical systems‐black holes‐represent geon systems, i.e. local formations of gravitational‐electromagnetic radiations, held together by their own gravitational and inertial fields. The Universe, being a critical system, is “wrapped” in a geon crown.


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