2010
DOI: 10.1088/1475-7516/2010/05/036
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Stress tensor fluctuations in de Sitter spacetime

Abstract: The two-point function of the stress tensor operator of a quantum field in de Sitter spacetime is calculated for an arbitrary number of dimensions. We assume the field to be in the Bunch-Davies vacuum, and formulate our calculation in terms of de Sitter-invariant bitensors. Explicit results for free minimally coupled scalar fields with arbitrary mass are provided. We find long-range stress tensor correlations for sufficiently light fields (with mass m much smaller than the Hubble scale H), namely, the two-poin… Show more

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Cited by 51 publications
(89 citation statements)
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“…The contribution from two 3-point vertices (the leftmost diagram) is nonzero. For noncoincident points it gives a relatively simple form which agrees with the flat space limit [27] and with the de Sitter stress tensor correlator recently derived by Perez-Nadal, Roura and Verdaguer [28].…”
Section: Scalar Propagator On De Sittersupporting
confidence: 82%
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“…The contribution from two 3-point vertices (the leftmost diagram) is nonzero. For noncoincident points it gives a relatively simple form which agrees with the flat space limit [27] and with the de Sitter stress tensor correlator recently derived by Perez-Nadal, Roura and Verdaguer [28].…”
Section: Scalar Propagator On De Sittersupporting
confidence: 82%
“…Section 3 derives the relatively simple form for the D-dimensional graviton self-energy with noncoincident points. We show that this version of the result agrees with the flat space limit [27] and with the de Sitter stress tensor correlators recently derived by Perez-Nadal, Roura and Verdaguer [28]. Section 4 undertakes the vastly more difficult reorganization which must be done to isolate the local divergences for renormalization.…”
supporting
confidence: 77%
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“…• For gravity plus a scalar the one loop scalar contribution to the noncoincident (and hence unregulated) graviton self-energy has been computed [40].…”
mentioning
confidence: 99%