Quantum physics and objective description

Andrey V. Novikov-Borodin

The quantum mechanics description of a physical object stretched in space and stable in time from the relativistic space-time properties point of view, introduced in special theory of relativity, is considered and analysed. The mathematical model of physical objects is proposed. This model gives a possibility to unite a description of corpuscular and wave properties of real physical objects, i.e. fields and particles. There are substantiated an approach and a mathematical pattern which give a possibility to describe physical object not only in causal, but also in absolute remote fields of the Minkowski space. Applying the proposed approach to the microcosm description, one can get the equations that in passage to the limit transfer to such quantum mechanics equations as Schrodinger, Klein-Gordon-Fock and in particular case - the wave equation. The event nature of the received equations is discussed. It is shown that all mentioned equations reflect the space-time relativistic properties during the description of the invariant and non-invariant physics object characteristics.

L. Lanz, O. Melsheimer

Sergey P. Suprun, Anatoly P. Suprun

The problem of observer and system of reference in physics is considered as well as an object-object and an object-subject approach to a physical description of reality. The evolutionarily formed methods underlying data processing of the first signal system and the algorithms for assemblage of sensations into object concepts and representation of reality in a space-time continuum are discussed. The methods for constructing a mental space as a tool for sign-based description of reality during information exchange are considered. The problems in understanding the quantum phenomena as the reality not subject to an object-based description are briefed, and the need in a system and integral concept as a concept adequate to reality is substantiated. The principles underlying the operation of a quantum computer, its distinctions from a classical computer, and the difficulties in presentation of the issues in question using an object-based language are discussed.

L. Lanz

Yu. G. Rudoi

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.

H. David Sheets, Michael Dupin