### Minimum measurement uncertainty in quantum systems subject to high energy fluctuations

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A., Einstein, B., Podolsky, and N., Rosen, “Can quantum-mechanical

description of physical reality be considered complete?,” Phys. Rev.,

vol. 47 , p. 777 (1935), http://www.galileoprincipia.org/docs/epr-argument.pdf.

N., Bohr, “Can quantum mechanical description of physical reality be

considered complete?” Phys. Rev. Vol. 48, p. 696 (1935),

www.informationphilosopher.com/solutions/scientists/bohr-/EPRBohr.pdf

E., Nelson, Derivation of the Schrödinger Equation from Newtonian Mechanics.

Phys. Rev.1966, 150, 1079.

J., von Neumann, Mathematische Grundlagen der Quantenmechanik,

Springer, Berlin (1951).

J.,von Neumann, Mathematical Foundations of Quantum Mechanics; Beyer, R.T.,

Translator; Princeton University Press: Princeton, NJ, USA, 1955.

J. S., Bell: “On the Einstein Podolsky Rosen paradox” Physics Vol. 1, 195

(1964), www.santilli-foundation.org/docs/bell.pdf

D. Bohm, "A Suggested Interpretation of the Quantum Theory in Terms of 'Hidden

Variables' I and II." Physical Review, Vol. 85, Issue 2, pp. 166-179 (1952).

R. M. Santilli. "A Quantitative Representation of Particle Entanglements via

Bohm's Hidden Variable According to Hadronic Mechanics." Progress in Physics,

Vol. 1, pp. 150-159 (2002).

R. M., Santilli,: Studies on the classical determinism predicted by A. Einstein, B.

Podolsky and N. Rosen, textit{Ratio Mathematica} {bf 37}, 5-23 (2019),

http://www.eprdebates.org/docs/epr-paper-ii.pdf.

R. M., Santilli, Studies on A. Einstein, B. Podolsky and N. Rosen prediction that

quantum mechanics is not a complete theory, II: Apparent proof of the EPR argument,

textit{Ratio Mathematica} {bf 38}, 71-138 (2020),

http://eprdebates.org/docs/epr-review-ii.pdf.

A., Muktibodh: Santilli's recovering of Einstein's determinism, textit{Progress

in Physics,} in press (2024), . http://www.santilli-foundation.org/docs/muktibodh

pdf.

P., Chiarelli, Quantum-to-Classical Coexistence: Wavefunction Decay Kinetics,

Photon Entanglement, and Q-Bits. Symmetry 2023, 15, 2210.

https://doi.org/10.3390/sym15122210 H

R., Tsekov, Bohmian mechanics versus Madelung quantum hydrodynamics,

arXiv:0904.0723v8 [quantum-phys] (2011).

P., Chiarelli, The Stochastic Nature of Hidden Variables in Quantum Mechanics,

Hadronic J. 46 (2023) 3, 315 .

E.Z., Madelung, Quantentheorie in hydrodynamischer form, Phys. 1926, 40,

–326.

L., Jánossy, Zum hydrodynamischen Modell der Quantenmechanik. Z. Phys.

, 169, 79.

I.B.; Birula, M.; Cieplak, J., Kaminski, Theory of Quanta; Oxford University

Press: New York, NY, USA, 1992; pp. 87–115.

P. , Chiarelli, Can fluctuating quantum states acquire the classical behavior on

large scale? J. Adv. Phys. 2013, 2, 139–163.

Y.B.; Rumer, M.S., Ryvkin, Thermodynamics, Statistical Physics, and Kinetics;

Mir Publishers: Moscow, Russia, 1980; pp. 444–454

D., Bressanini, An Accurate and Compact Wave Function for the 4 He Dimer.

EPL 2011, 96, 23001. https://doi.org/10.1209/0295-5075/96/23001.

E.P., Gross, Structure of a quantized vortex in boson systems. Il Nuovo C.

,20, 454–456. https://doi.org/10.1007/BF02731494.

P.P., Pitaevskii, Vortex lines in an Imperfect Bose Gas. Sov. Phys. JETP 1961,

, 451–454.

P., Chiarelli, The Gravity of the Classical Klein-Gordon Field, Symmetry 2019,

, 322; doi:10.3390/sym11030322 .

P., Chiarelli, Quantum Geometrization of Spacetime in General Relativity, BP

International, 2023, ISBN 978-81-967198-7-6 (Print), ISBN 978-81-967198-3-8

(eBook), DOI: 10.9734/bpi/mono/978-81-967198-7-6 .

DOI: http://dx.doi.org/10.23755/rm.v52i0.1622

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