Prequantum classical statistical field theory (PCSFT) is a new attempt to consider quantum mechanics (QM) as an emergent phenomenon, cf. with De Broglie’s “double solution” approach, Bohmian mechanics, stochastic electrodynamics (SED), Nelson’s stochastic QM and its generalization by Davidson, ‘t Hooft’s models and their development by Elze. PCSFT is a comeback to a purely wave viewpoint on QM, cf. with early Schrödinger. There is no quantum particles at all, only waves. In particular, photons are simply wave‐pulses of the classical electromagnetic field, cf. SED. Moreover, even massive particles are special “prequantum fields”: the electron field, the neutron field and so on. PCSFT claims that (soon or later) people will be able to measure components of these fields: components of the “photonic field” (the classical electromagnetic field of low intensity), electronic field, neutronic field and so on. However, at the moment (in this paper) we restrict our efforts to reproduce “simply” predictions of QM in the classical field framework. We will show that correlations of entangled systems can be obtained from fluctuations of the prequantum field. We consider the most general case: in QM the state is given by the density operator.
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4 May 2010
QUANTUM THEORY: Reconsideration of Foundations—5
14–18 June 2009
Växjö (Sweden)
Research Article|
May 04 2010
Correlations of Entangled Systems from Fluctuations of the Prequantum Field: the Case of an Arbitrary Density Operator Available to Purchase
Andrei Khrennikov
Andrei Khrennikov
International Center for Mathematical Modelling in Physics and Cognitive Sciences, University of Växjö, Växjö, Sweden
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Andrei Khrennikov
International Center for Mathematical Modelling in Physics and Cognitive Sciences, University of Växjö, Växjö, Sweden
AIP Conf. Proc. 1232, 105–114 (2010)
Citation
Andrei Khrennikov; Correlations of Entangled Systems from Fluctuations of the Prequantum Field: the Case of an Arbitrary Density Operator. AIP Conf. Proc. 4 May 2010; 1232 (1): 105–114. https://doi.org/10.1063/1.3431480
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