On the dynamics of gravity induced wave function reduction

Abstract

In this study, we use the concept of Bohmian trajectories to present a dynamical and deterministic interpretation for the gravity induced wave function reduction. We shall classify all possible regimes for the motion of a particle, based on the behavior of trajectories in the ensemble and under the influence of quantum and gravitational forces. In the usual approaches all information are obtained from the wave function evolution. But, on the basis of Bohm's deterministic quantum theory, we can investigate the motion of particle during the reduction processes. This leads to analytical and numerical results for the reduction time and equation of motion of the particle. In this regard, a new meaning will be provided for the reduction time.

References in corpus (4)

• Energy Content of Quantum Systems and the Alleged Collapse of the Wavefunction
• Some clarifications on the relation between Bohmian quantum potential and Mach's principle
• Gravitational reduction of the wave function based on Bohmian quantum potential
• A geometric look at the objective gravitational wave function reduction

Cited by in corpus (1)

• On the gravitization of quantum mechanics and wave function reduction in Bohmian quantum mechanics