Quantum detectors of vector potential and their modeling

Chris Philippidis, Christopher Dewdney, Basil J. Hiley

Stuart Marongwe

Recent advances in the theory of quantum gravity show that the Ricci flow serves as the time evolution operator for the vacuum energy density and that in the presence of baryonic matter, the Ricci flow is analogous to the heat equation in the presence of a heat sink. Here we show using the equations of quantum gravity, that quantum information can be modelled as a thermal fluid consisting of a superposition of weakly excited eigenstates of a quantum field and that each eigenstate vector has an associated eigenstate potential well. The depth of the potential well depends on the amplitude of the eigenstate vector. Measurement is then considered as a selection by tuning process which only allows an eigenstate resonating with the detector to be detected. During the detection process, the resonating eigenstate vector increases in amplitude, deepening its potential well such that the other weakly excited states rapidly drain their small excitation energies into it via the principle of minimum action. This draining process is the act of collapsing the wave function to a specific state. Also, the presence of the eigenstate potential wells is what cancels out the infinities from high energy interactions.

B. Lee, E. Yin, T. Kenneth Gustafson +1 more

We analyze and propose a method to detect the Aharonov-Bohm effect due to time-varying vector potentials, specifically those arising from a coherent light source. We show that the effect is feasible for use as a light-intensity detector. The quantum limit of detection is that of a single photon. Such a system would be a quantum-nondemolition measurement since no photon absorption occurs.

Ioannis Contopoulos

We present a statistical model of non-interacting individual classical particles that may lead to a microscopic implementation of quantum mechanics. The model requires the action of a special type of detector that detects and records individual particles. According to our model, microscopic particles are classical entities that follow classical trajectories without nonlocal interactions between them. As long as they remain undetected, particles carry the information of a phase equal to an action integral along their trajectory. At the point of their detection, our special type of detector collects the phases from all particles reaching it, adds them up over time as complex numbers, and divides them by the square root of their number. The detector records a detection each time the square of the magnitude of the ensuing vector crosses an integer value. We test our model with numerical simulations of a double-slit experiment, and obtain an interference pattern analogous to the one observed in an actual physical experiment.

M. Grado-Caffaro, M. Grado-Caffaro