Fluid Clocks: Emergence of quantum theory from sub-quantum dynamics
Gerhard Groessing
Abstract
It is argued that any operational measure of time is inseparably bound to the presence of a periodic process in some medium. Since, as first formulated by Einstein's (1905) equation for the energy, all "particles" (neutrons, electrons, photons, etc.) are each characterized by a specific "frequency", the inverse of this frequency is the smallest operational unit of time available in principle. With a corresponding "coarse graining" of an otherwise practically idealized, continuous time (i.e., with the latter then holding on time scales much larger than the coarse grained one), one can show that the basic features of quantum theory can be derived from a minimal set of assumptions. In particular, it is shown here how the Schroedinger equation can be derived from classical physics modified only by said assumption of a coarse grained time and the presence of so-called "zero-point fluctuations". The latter relate to the dynamics of a "fluid" vacuum, which is today known to be a far cry from just being "empty space". Consequently, it is shown that time and matter, when discussed from a physical point of view, must by necessity be considered in one common framework.
Create a lesson
Related papers
Using topology to reveal all mutually unbiased bases in dimension six
Mateo Cárdenes Wuttig, Joseph Tindall
Arithmetic Depth, Minimal Gate Alphabets, and Exact Program-State Resources for Single-Qubit Dyadic Programs
Tony Newton, Dan-Adrian German
Probing gravity at megahertz frequencies with levitated rotors
Matteo Fadel, Andrea Vinante
Optimal Holding Times for Entanglement Swapping
Van Sy Mai, Richard J. La, Abdella Battou
Quantum Algorithms for Molecular Response Functions: Resolvent Kernels, Time-Domain Sampling, Query Lower Bounds with Matched Single-Point Calibers, and a Six-Route Comparison
Yunlong Liu, Yujin Tang, Miao Xu et al.
GFlowQEC: Generative Flow Networks that Learn to Sample Quantum LDPC Codes
Nuno Batista, Gabriel Falcao, Penousal Machado