On the Nature of Quantum Phenomena

TL;DR

This paper proposes a hierarchical, nonequilibrium phase transition framework within a universe-sized resonant cavity to unify quantum phenomena, explaining wavefunction collapse, constants, and quantum-classical transition.

Contribution

It introduces a novel hierarchical phase transition model that unifies quantum phenomena and explains fundamental constants and measurement within a universe-scale resonant cavity.

Findings

Resonant cavity formed by universe's matter and energy determines physical laws.

Quantum measurement involves a transition from covariant evolution to wavefunction reduction.

A stable quantum-to-classical transition is achieved within this formalism.

Abstract

It is shown that a coherent understanding of all quantized phenomena, including those governed by unitary evolution equations as well as those related to irreversible quantum measurements, can be achieved in a scenario of successive nonequilibrium phase transitions, with the lowest hierarchy of these phase transitions occurring in a ``resonant cavity'' formed by the entire matter and energy content of the universe. In this formalism, the physical laws themselves are resonantly-selected and ordered in the universe cavity in a hierarchical manner, and the values of fundamental constants are determined through a Generalized Mach's Principle. The existence of a preferred reference frame in this scenario is shown to be consistent with the relational nature of the origin of physical laws. Covariant unitary evolution is shown to connect smoothly with the reduction of wavefunction in the preferred frame during quantum measurement. The superluminal nature of quantum processes in the lowest hierarchy coexists with the universal speed limit obeyed by processes in higher hierarchies. A natural quantum-to-classical transition is also obtained which is stable against the diffusive tendency of the unitary quantum evolution processes. In this formalism a realistic quasi-classical ontology is established for the foundations of quantum mechanics.