1992
DOI: 10.1103/physrevlett.68.1969
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A nonsingular universe

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Cited by 875 publications
(1,669 citation statements)
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References 18 publications
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“…This leads at t > 0 to a Bardeen potential with the mild scale dependence given by Eq. (14), and to a curvature perturbation which by the time of radiation domination has the same scale-dependence, which can agree with observation.…”
supporting
confidence: 80%
“…This leads at t > 0 to a Bardeen potential with the mild scale dependence given by Eq. (14), and to a curvature perturbation which by the time of radiation domination has the same scale-dependence, which can agree with observation.…”
supporting
confidence: 80%
“…In this section we will explicitly write the relevant perturbation equations in the conformal gauge [9,8]. We will consider two fluids, the inflaton field which for simplicity we will treat as non-relativistic matter and radiation.…”
Section: Perturbation Equationsmentioning
confidence: 99%
“…Finally, in the more general case where V ∂1∂2V ∂1V ∂2V is approximately constant during inflation, T SS can be approximated by an analytic function similar to equation (82), but possessing additional powers of (V e /V * ). Importantly, all of the above models share the commonality that either M 12 or V ∂1∂2V ∂1V ∂2V is exactly or approximately constant.…”
Section: A Calculation Of Fnl Using the δN Formalismmentioning
confidence: 99%
“…where δφ represents the field perturbation in the flat gauge, which coincides with the gauge-invariant Mukhanov-Sasaki variable [81,82]. (In comparison to [77], we drop the subscript f on δφ f since we are working exclusively in the flat gauge.)…”
Section: Perturbations Transfer Functions and Power Spectramentioning
confidence: 99%