Entropy of Faze Space of Physical Systems, Free and Bond Energy of Closed Physical Systems and their Relativity Properties

Malkhaz Mumladze *

Gori University, Chavchavadze St. 53, Gori, Georgia.

*Author to whom correspondence should be addressed.


Abstract

In the article [1] we introduced the concept of entropy for such topological spaces that admit pseudo-convex coverings [1], and it was shown here that the class of such topological spaces is quite wide.

The present article introduces the concepts of free and bond energies of a closed system, shows the relative nature this energies and  entropy of the phase space of a closed system. There considered two case:  the relative property are illustrated in two case a) when components of events are the coordinates of the vector, which length is equal to the total energy of the system in the isotropic basis. b) when components of events are the coordinates of the same vector in the orthonormal basis.

Keywords: Entropy, faze space, minkowski space, lorentz transformations


How to Cite

Mumladze , Malkhaz. 2023. “Entropy of Faze Space of Physical Systems, Free and Bond Energy of Closed Physical Systems and Their Relativity Properties”. Journal of Advances in Mathematics and Computer Science 38 (9):98-104. https://doi.org/10.9734/jamcs/2023/v38i91807.

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