We present the motivation, formulation, and modified proof of the Bogoliubov-Zubarev theorem connecting the pressure of a dynamical object with its energy within the framework of a classical description and obtain a generalization of this theorem to the case of dynamical compressibility. In both cases, we introduce the volume of the object into consideration using a singular addition to the Hamiltonian function of the physical object, which allows using the concept of the Bogoliubov quasiaverage explicitly already on a dynamical level of description. We also discuss the relation to the same result known as the Hellmann-Feynman theorem in the framework of the quantum description of a physical object. © 2018, Pleiades Publishing, Ltd
The so-called problem of the realization of the holonomic constraints of classical mechanics is here...
We comparatively analyze a one-parameter family of bilinear complex functionals with the sense of "d...
The so-called problem of the realization of the holonomic constraints of classical mechanics is here...
We present the motivation, formulation, and modified proof of the Bogoliubov-Zubarev theorem connect...
Summary (translated from the Russian): "We present the motivation, formulation and modified proof of...
The long-standing and highly non-trivial problem of calculating the pressure fluctuations in the Gib...
The problem of pressure fluctuations in the thermal equilibrium state of some objects is discussed, ...
A full and consecutive analysis of the dynamic and thermodynamic properties of an ideal gas of relat...
A dynamical treatment of a quantum in a potential is proposed by using the formulation of quantum me...
The Heisenberg dynamics of the energy, momentum, and particle densities for fermions with s...
AbstractThe topological pressure of dynamical systems theory is examined from a computability theore...
The topological pressure of dynamical systems theory is examined from a computability theoretic poin...
The most general dynamical law for a quantum mechanical system is studied with particular reference ...
A comparative analysis of the descriptions of fluctuations in statistical mechanics (the Gibbs appro...
We analyze the consequences caused by a deformed dispersion relation, suggested in several quantum g...
The so-called problem of the realization of the holonomic constraints of classical mechanics is here...
We comparatively analyze a one-parameter family of bilinear complex functionals with the sense of "d...
The so-called problem of the realization of the holonomic constraints of classical mechanics is here...
We present the motivation, formulation, and modified proof of the Bogoliubov-Zubarev theorem connect...
Summary (translated from the Russian): "We present the motivation, formulation and modified proof of...
The long-standing and highly non-trivial problem of calculating the pressure fluctuations in the Gib...
The problem of pressure fluctuations in the thermal equilibrium state of some objects is discussed, ...
A full and consecutive analysis of the dynamic and thermodynamic properties of an ideal gas of relat...
A dynamical treatment of a quantum in a potential is proposed by using the formulation of quantum me...
The Heisenberg dynamics of the energy, momentum, and particle densities for fermions with s...
AbstractThe topological pressure of dynamical systems theory is examined from a computability theore...
The topological pressure of dynamical systems theory is examined from a computability theoretic poin...
The most general dynamical law for a quantum mechanical system is studied with particular reference ...
A comparative analysis of the descriptions of fluctuations in statistical mechanics (the Gibbs appro...
We analyze the consequences caused by a deformed dispersion relation, suggested in several quantum g...
The so-called problem of the realization of the holonomic constraints of classical mechanics is here...
We comparatively analyze a one-parameter family of bilinear complex functionals with the sense of "d...
The so-called problem of the realization of the holonomic constraints of classical mechanics is here...