The frictional Schrödinger-Newton equation in models of wave function collapse
arXiv:quant-ph/0703170 · doi:10.1088/1742-6596/67/1/012024
Abstract
Replacing the Newtonian coupling G by -iG, the Schrodinger-Newton equation becomes ``frictional''. Instead of the reversible Schrodinger-Newton equation, we advocate its frictional version to generate the set of pointer states for macroscopic quantum bodies.
6pp LaTeX for J.Phys.Conf.Ser.+2 figs. Talk given at the Int. Workshop DICE2006 "Quantum Mechanics between Decoherence and Determinism: new aspects from particle physics to cosmology" Piombino, Sept 11-15, 2006
References in corpus (9)
- Dynamical Reduction Models
- Gravitation and quantummechanical localization of macroobjects
- Quantum State Diffusion, Density Matrix Diagonalization and Decoherent Histories: A Model
- Notes on Certain Newton Gravity Mechanisms of Wave Function Localisation and Decoherence
- Robustness and diffusion of pointer states
- Comments on Proposed Gravitational Modifications of Schrodinger Dynamics and their Experimental Implications
- The Post-Decoherence Density Matrix Propagator for Quantum Brownian Motion
- Gravitational self-localization in quantum measurement
- Planck Scale Physics of the Single Particle Schrödinger Equation with Gravitational Self-Interaction
Cited by in corpus (7)
- The gravity-related decoherence master equation from hybrid dynamics
- Schrodinger-Newton equation as a possible generator of quantum state reduction
- Schrodinger-Newton equation with complex Newton constant and induced gravity
- Newtonian Self-Gravitation in the Neutral Meson System
- Approach for modelling quantum-mechanical collapse
- Local existence and uniqueness for the frictional Newton-Schroedinger equation in three dimensions
- Characteristic length of dynamical reduction models and decay of cosmological vacuum