Abstract

The sum of an infinite number of forces acts in all points of the space of a dynamical system. The character of this sum of forces corresponds to the characteristic indicators of a dynamic system. Changes in this sum of forces over time lead to the evolution of the system. It may be in stable or unstable states. Unstable systems collapse over time. Their mass and energy are captured by stable systems, as a result of which the characteristic indicators of stable systems also change: they also become unstable and collapse. This process continues until the formation of a single (Main) dynamic system. After formation of the main dynamic system, the whole process is repeated again and again cyclically. Changes in the parameters and composition of matter of the Main Dynamic System, with specially selected initial conditions (as in the evolution of the observed Universe), coincide with changes in the parameters of our Universe in mathematical models of the theory of populations of families of small bodies.

Highlights

  • World Journal of Applied PhysicsReceived: October 30, 2018; Accepted: December 8, 2018; Published: January 17, 2019

  • There are numerous problems in nature whose solutions defy our efforts

  • In the geocentric and heliocentric dynamical systems, many atmospheric and oceanic phenomena, volcanic eruptions, earthquakes, and so on are the examples of such abnormal problems that difficult to explain. This is a consequence of the fact that all natural phenomena and processes are formed and occur under the influence of sums of many large actions as well as sums of infinitely small actions

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Summary

World Journal of Applied Physics

Received: October 30, 2018; Accepted: December 8, 2018; Published: January 17, 2019

Introduction
Models of the Theory of Populations of Families of Small Bodies
Temperature K
Conclusion

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