Vacuum energy decay from a q-bubble
arXiv:1901.05938 · doi:10.3390/physics1030024
Abstract
We consider a finite-size spherical bubble with a nonequilibrium value of the -field, where the bubble is immersed in an infinite vacuum with the constant equilibrium value for the -field (this has already cancelled an initial cosmological constant). Numerical results are presented for the time evolution of such a -bubble with gravity turned off and with gravity turned on. For small enough bubbles and a -field energy scale sufficiently below the gravitational energy scale , the vacuum energy of the -bubble is found to disperse completely. For large enough bubbles and a finite value of , the vacuum energy of the -bubble disperses only partially and there occurs gravitational collapse near the bubble center.
arXiv comment21 pages, 9 figures, v5: published version
References in corpus (19)
- Big bang simulation in superfluid 3He-B -- Vortex nucleation in neutron-irradiated superflow
- Regular coordinate systems for Schwarzschild and other spherical spacetimes
- Self-tuning vacuum variable and cosmological constant
- Kodama time: Geometrically preferred foliations of spherically symmetric spacetimes
- Fine Structure of Oscillons in the Spherically Symmetric Klein-Gordon Model
- Dynamic vacuum variable and equilibrium approach in cosmology
- Exploring New Physics Frontiers Through Numerical Relativity
- Black Hole--Scalar Field Interactions in Spherical Symmetry
- Particle decay in de Sitter spacetime via quantum tunneling
- De Sitter Stability and Coarse Graining
- Tetrads and q-theory
- Dark matter from dark energy in q-theory
- Brane realization of q-theory and the cosmological constant problem
- Instability of De Sitter Spacetime induced by Quantum Conformal Anomaly
- Dynamic cancellation of a cosmological constant and approach to the Minkowski vacuum
- Dynamics of the quantum vacuum: Cosmology as relaxation to the equilibrium state
- Propagating q-field and q-ball solution
- More on cold dark matter from q-theory
- Classical stability of higher-derivative q-theory in the four-form-field-strength realization