What is the No-Boundary Wave Function of the Universe?
arXiv:1812.01760 · doi:10.1103/PhysRevD.99.043526
Abstract
We specify the semiclassical no-boundary wave function of the universe without relying on a functional integral of any kind. The wave function is given as a sum of specific saddle points of the dynamical theory that satisfy conditions of regularity on geometry and field and which together yield a time neutral state that is normalizable in an appropriate inner product. This specifies a predictive framework of semiclassical quantum cosmology that is adequate to make probabilistic predictions, which are in agreement with observations in simple models. The use of holography to go beyond the semiclassical approximation is briefly discussed.
arXiv comment18 pages, revtex4
References in corpus (19)
- Non-Gaussian features of primordial fluctuations in single field inflationary models
- Holography for Cosmology
- Lorentzian Quantum Cosmology
- The Classical Universes of the No-Boundary Quantum State
- The No-Boundary Measure of the Universe
- No smooth beginning for spacetime
- The Wave Function of Vasiliev's Universe - A Few Slices Thereof
- The Real No-Boundary Wave Function in Lorentzian Quantum Cosmology
- Holographic No-Boundary Measure
- Tunneling wave function of the universe
- Probabilities in Quantum Cosmological Models: A Decoherent Histories Analysis Using a Complex Potential
- A Smooth Exit from Eternal Inflation?
- Damped perturbations in the no-boundary state
- Quantum Probabilities for Inflation from Holography
- Local Observation in Eternal inflation
- The No-Boundary Measure in the Regime of Eternal Inflation
- Decoherent Histories Analysis of Minisuperspace Quantum Cosmology
- Predicting a Prior for Planck
- Sharp Predictions from Eternal Inflation Patches in D-brane Inflation
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