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2012

Quantum Probabilities for Inflation from Holography

Hartle, James B., Hawking, S. W., Hertog, Thomas

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The evolution of the universe is determined by its quantum state.

The wave function of the universe obeys the constraints of general relativity and in particular the Wheeler-DeWitt equation (WDWE).
For non-zero \Lambda, we show that solutions of the WDWE at large volume have two domains in which geometries and fields are asymptotically real.
In one the histories are Euclidean asymptotically anti-de Sitter, in the other they are Lorentzian asymptotically classical de Sitter.

Quantum Probabilities for Inflation from Holography · Around

Built on

J. B. Hartle and S. W. Hawking, The Wave Function of the Universe,
1983
Earlier work this paper cites.
A. Starobinsky, Isotropization of Arbitrary Cosmological Expansion given an Effective Cosmological Constant,
1983
Earlier work this paper cites.
C. Fefferman, C. R. Graham , Conformal Invariants,
1985
Earlier work this paper cites.
G.W. Lyons, Complex solutions for the scalar field model of the universe,
1992
Earlier work this paper cites.

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Then

J.B. Hartle, S.W. Hawking, T. Hertog, No-boundary measure of the universe,
Original
2008
Later among the works it cites.
P. McFadden, K. Skenderis, Holography for Cosmology
Original
2010
Later among the works it cites.
T. Hertog and J.B. Hartle, Holographic No-Boundary Measure,
Original
2012
Closest in time.

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