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The energy conditions of Einstein gravity (classical general relativity) do not require one to fix a specific equation of state.
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General Relativity: An Einstein Centenary Survey
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R. M. Wald, General Relativity
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Three Hundred Years of Gravitation
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E. W. Kolb and M. S. Turner, The Early Universe
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A. D. Linde, Inflation and Quantum Cosmology
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See 4 pp. 263, 266, 271, 272, 292–293, 311, 318, 320, 354–357
Cited in the paper.
See 28 pp. 226–227, 232, 233, 237–241
Cited in the paper.
See 24 pp. 118–119
Cited in the paper.
These classical energy conditions are violated by quantum effects of order ℏ \hbar , with typical quantum violations being approximately ⟨ T μ ν ⟩ v i o l a t i o n ≈ ℏ c 9 / ( G M ) 4 \langle T_{\mu\nu}\rangle_{violation}\approx\hbar c^{9}/(GM)^{4} . See 24 pp. 128–129. Here ℏ \hbar is Planck’s constant, c c is the speed of light, G G is Newton’s constant, and M M is the mass of the body under consideration. These quantum effects are not expected to be significant for large classical systems—particularly in cosmological settings. For a general discussion of quantum effects in semiclassical gravity see N. D. Birrell and P. C. W. Davies, Quantum fields in curved spacetime
Cited in the paper.
See 24 pp. 53–73
Cited in the paper.
Look-back time to an object is simply defined as the difference between the age of the universe now and the age of the universe when the light that we are now receiving from that object was emitted
Cited in the paper.
Cosmological inflation is a brief period of anomalously rapid expansion in the early universe during which the universe inflates by an enormous factor. Inflation is commonly invoked as a hypothesis to explain the horizon problem, the flatness problem, and the monopole problem as discussed in 8 ; 11 ; 14
Cited in the paper.
A cosmological constant, if present, is absorbed into the definition of the total density and total pressure
Cited in the paper.
M. Visser, Lorentzian wormholes—from Einstein to Hawking
1995
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S. Leonard and K. Lake, The Tinsley Diagram Revisited, The Astrophysical Journal, 441
1995
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I. Moss, Quantum Theory, Black Holes, and Inflation
1996
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Particle Data Group, Review of Particle Properties, Phys. Rev. D 54
1996
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