Paper
10 September 2009 Can fluctuations of classical random field produce quantum averages?
Andrei Khrennikov
Author Affiliations +
Abstract
Albert Einstein did not believe in completeness of QM. He dreamed of creation of prequantum classical statistical mechanics such that QM will be reproduced as its approximation. He also dreamed of total exclusion of corpuscules from the future model. Reality of Einstein's dream was pure fields' reality. Recently I made his dream come true in the form of so called prequantum classical statistical field theory (PCSFT). In this approach quantum systems are described by classical random fields, e.g., electromagnetic field (instead of photon), electron field or neutron field. In this paper we generalize PCSFT to composite quantum system. It is well known that in QM, unlike classical mechanics, the state of a composite system is described by the tensor product of state spaces for its subsystems. In PCSFT one can still use Cartesian product, but state spaces are spaces of classical fields (not particles). In particular, entanglement is nothing else than correlation of classical random fields, cf. again Einstein. Thus entanglement was finally demystified.
© (2009) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Andrei Khrennikov "Can fluctuations of classical random field produce quantum averages?", Proc. SPIE 7421, The Nature of Light: What are Photons? III, 742102 (10 September 2009); https://doi.org/10.1117/12.827043
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KEYWORDS
Composites

Mechanics

Particles

Quantum information

Space operations

Entangled states

Probability theory

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