A new look at the Heisenberg's uncertainty principle

Author:

Dutta Majumder Dwijesh K.,Dutta Swapan K.

Abstract

PurposeTo develop a mathematical and algorithmic approach of avoiding the limitations of deterministically computing the values of energy, time, position and momentum imposed by Heisenberg's uncertainity principle (HUP) which is of profound significance from the point of view of some emerging science and technology like quantum computing, nano scale technology and chaotic dynamical systems.Design/methodology/approachA parametric method of establishing deterministic solutions for energy and momentum on the basis of quantized energy limits (instead of HUP) if developed in the non‐infinite non‐zero quantized energy limits where hidden deterministic solutions can be obtained for micro/nano structures.FindingsThe philosophical foundations of quantum mechanics as developed by Max Planck, Neils Bohrz, Werner Heisenburg, Dirac and Edwein Schrodinger is based on a duality concept of complimentarity notions. In most general logical sense for any physical reality qualitative dualism have to have a quantitative dualism may be hidden or virtual. The upper and lower limits of the dynamical quantum mechanical observables are determined based on the dimensional considerations for the physical constants H, C, G and H0. The conceptual basis and mathematical framework of the paper in based Norbert Wiener's work on theory of cybernetics and D. Dutta Majumdars' unified cybernetic and general dynamical systems theory.Research limitations/implicationsThe testability of the theory needs to be established.Originality/valueWithout challenging HUP this is a contribution of tremendous practical implications.

Publisher

Emerald

Subject

Computer Science (miscellaneous),Social Sciences (miscellaneous),Theoretical Computer Science,Control and Systems Engineering,Engineering (miscellaneous)

Reference38 articles.

1. Barone, S.R., Kunhardt, E.E., Bentson, J. and Syljuasen, A. (1993), “Newtonian chaos + Heisenberg uncertainity = macroscopic indeterminacy”, American Journal of Physics, Vol. 61 No. 5.

2. Born, M. (1986), “The statistical interpretation of quantum mechanics”, in Weaver, J.H. (Ed.), The World of Physics, Simon and Schuster, New York, NY, pp. 368‐80.

3. Collins, P.G. (2006), “Graham computing with quantum knots”, Scientific American, April.

4. Dirac, P.A.M. (1932), Principles of Quantum Mechanics, Oxford University Press, Oxford, p. 3.

5. Dirac, P.A.M. (1986), “The principle of superposition”, in Weaver, J.H. (Ed.), The World of Physics, Simon and Schuster, New York, NY, pp. 411‐26.

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