2011
DOI: 10.1103/physrevd.83.084049
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Scalar contribution to the graviton self-energy during inflation

Abstract: We use dimensional regularization to evaluate the one loop contribution to the graviton self-energy from a massless, minimally coupled scalar on a locally de Sitter background. For noncoincident points our result agrees with the stress tensor correlators obtained recently by Perez-Nadal, Roura and Verdaguer. We absorb the ultraviolet divergences using the R 2 and C 2 counterterms first derived by 't Hooft and Veltman, and we take the D = 4 limit of the finite remainder. The renormalized result is expressed as … Show more

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Cited by 42 publications
(62 citation statements)
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“…The same ln(a) enhancement was found for massless fermions [48,47,50], and was explicitly tied to the spin interaction [49]. In contrast, massless, minimally coupled scalars neither experience any significant effect from inflationary gravitons [51,52], nor do they induce a significant effect on inflationary gravitons [53,54,55]. Gravitons also have spin so it would be very interesting to see what they do to themselves, as well as to the force of gravity.…”
Section: Discussionmentioning
confidence: 62%
“…The same ln(a) enhancement was found for massless fermions [48,47,50], and was explicitly tied to the spin interaction [49]. In contrast, massless, minimally coupled scalars neither experience any significant effect from inflationary gravitons [51,52], nor do they induce a significant effect on inflationary gravitons [53,54,55]. Gravitons also have spin so it would be very interesting to see what they do to themselves, as well as to the force of gravity.…”
Section: Discussionmentioning
confidence: 62%
“…The most singular terms in the contractions (2−3) a , (3−1) and (3−2) are integrable after exacting out derivatives 12 . Because the contraction (3-3) involves various double derivatives directly acting on iδ∆ A we would give their expressions here,…”
Section: Sub-leading Contributions From Iδ∆ Amentioning
confidence: 99%
“…Sitter [18,39,41,42] and anti-de Sitter [41,43] spacetimes, as well as hot flat space and Schwarzschild spacetime in the coincidence limit [44]. In this paper we compute expressions for the noise kernel in hot flat space and Schwarzschild spacetime using the same Gaussian approximation for the Wightman function of the quantum matter field that was used in…”
Section: Introductionmentioning
confidence: 99%