2003
DOI: 10.1086/374265
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Cosmological Acceleration through Transition to Constant Scalar Curvature

Abstract: As shown by Parker and Raval, quantum field theory in curved spacetime gives a possible mechanism for explaining the observed recent acceleration of the universe. This mechanism, which differs in its dynamics from quintessence models, causes the universe to make a transition to an accelerating expansion in which the scalar curvature, R, of spacetime remains constant. This transition occurs despite the fact that we set the renormalized cosmological constant to zero. We show that this model agrees very well with… Show more

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Cited by 25 publications
(24 citation statements)
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“…This paper is not the first to investigate the possibility that vacuum fluctuations of matter fields may be responsible for dark energy and here we make a cursory overview of these earlier works. Apart from our earlier papers [12,14], in which we investigated the late-time one-loop quantum backreaction from one-loop inflationary fluctuations of massless and minimally and nonminimally coupled scalars, and of gravitons, probably the closest to our work are the papers of Ringeval, Suyama, Takahashi, Yamaguchi and Yokoyama [17], of Aoki and Iso [18], results of which we discussed in the previous paragraph, and of Parker and Raval [19][20][21][22][23], and of Parker and Vanzella [45,46]. Refs.…”
Section: Minimally Coupled Limitmentioning
confidence: 99%
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“…This paper is not the first to investigate the possibility that vacuum fluctuations of matter fields may be responsible for dark energy and here we make a cursory overview of these earlier works. Apart from our earlier papers [12,14], in which we investigated the late-time one-loop quantum backreaction from one-loop inflationary fluctuations of massless and minimally and nonminimally coupled scalars, and of gravitons, probably the closest to our work are the papers of Ringeval, Suyama, Takahashi, Yamaguchi and Yokoyama [17], of Aoki and Iso [18], results of which we discussed in the previous paragraph, and of Parker and Raval [19][20][21][22][23], and of Parker and Vanzella [45,46]. Refs.…”
Section: Minimally Coupled Limitmentioning
confidence: 99%
“…Now it is straightforward to match the two solutions (45) and (46), which are just the continuity conditions for the mode function and its derivative,…”
Section: B Sudden Transition Approximationmentioning
confidence: 99%
“…In fact, if quantum effects in curved space-time are considered [47], in general one finds curvature corrections that are necessary to account for the renormalizability of matter fields in such backgrounds. These corrections are known to be quadratic in the Ricci and Riemann tensors at high energies, but other types of R−dependent corrections may arise in the infrared, thus having a relevant impact on the late-time cosmic expansion [48,49]. This fact has also motivated recent studies of hybrid scenarios in which the EinsteinHilbert Lagrangian is supplemented with f (R) corrections of the Palatini type [50,51,52,53,54,55,56].…”
Section: Introductionmentioning
confidence: 99%
“…The VCDM model gives a satisfactory fit to the observed CMBR power spectrum and SNe-Ia data [17]. It may also lead to the observed suppression of the CMBR power spectrum at very low values of l [18].…”
Section: Introductionmentioning
confidence: 99%