Quantum mechanics as an approximated model: A geometrodynamical approach

Abstract

In this paper, we discuss a geometrodynamical approach to particle physics, in which quantum mechanics is no more than an approximated model of nature in the microscopic scale. We derive quantum mechanics from the concept of non-local geometrodynamics. Using the concept of superoscillations, we obtain the metric of the particles, which allows mapping this metric into the quantum wavefunction representation.

The paper has been withdrawn, since it is incomplete

References in corpus (3)

• Quantum geometry and stability of the fractional quantum Hall effect in the Hofstadter model
• GPS test of the local position invariance of Planck's constant
• Particles as superoscillations of spacetime with a nonlocal metric?