Quantum Physics

    

Heisenberg's Potentia in Quantum Mechanics and Discrete Subgroups of Lie Groups

Authors: Syed Afsar Abbas

The concept of "potentia" as proposed by Heisenberg to understand the structure of quantum mechanics, has just remained a fanciful speculation as of now. In this paper we provide a physically consistent and a mathematically justified ontology of this model based on a fundamental role played by the discrete subgroups of the relevant Lie groups. We show that as such, the space of "potentia" arises as a coexisting dual space to the real three dimensional space, while these two sit piggyback on each other, such that the collapse of wave function can be understood in a natural manner. Quantum nonlocality and quantum jumps arise as a natural consequence of this model.

Comments: 5 Pages.

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Submission history

[v1] 2016-03-24 04:40:02

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