2019
DOI: 10.1103/physrevd.99.086009
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Characters of different secular effects in various patches of de Sitter space

Abstract: There are at least three different types of secular effects in the two-point correlation functions in scalar quantum field theories in de Sitter space-time. The first one is specific to de Sitter massless and tachyonic minimally coupled scalar fields. The remaining two are generic and are encountered practically in any non-stationary situation in quantum field theory. Furthermore there are secular effects in the n-point correlation functions for low enough mass. They are also specific to de Sitter quantum fiel… Show more

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Cited by 58 publications
(49 citation statements)
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“…On the other hand, as we will see below the imaginary part of the Feynman effective action on the scalar field background is zero (see Appendix B). Hence, non-zero quantum expectation values indicate rather 4 Of course, one can obtain classical solutions with other values and signs of this constant via time shifts: t → t + δt =⇒ φ cl = Eδt + Et, or reversals: t → −t =⇒ φ cl = m λ − Et. E.g.…”
Section: Linearly Growing In Time Background Scalar Field In Two Dimementioning
confidence: 99%
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“…On the other hand, as we will see below the imaginary part of the Feynman effective action on the scalar field background is zero (see Appendix B). Hence, non-zero quantum expectation values indicate rather 4 Of course, one can obtain classical solutions with other values and signs of this constant via time shifts: t → t + δt =⇒ φ cl = Eδt + Et, or reversals: t → −t =⇒ φ cl = m λ − Et. E.g.…”
Section: Linearly Growing In Time Background Scalar Field In Two Dimementioning
confidence: 99%
“…9). Note that in non-stationary situations in strong background fields vertexes potentially can also show a secular growth [4].…”
Section: One-loop Corrections To Vertexesmentioning
confidence: 99%
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“…An interesting example is the de Sitter spacetime represented in the system of coordinates with flat spatial sections (Poincaré patch). Here the infrared divergences are much stronger than in Minkowski spacetime and different kinds of secular effects arise [6,7]. For a massless minimally coupled scalar field there is a secular growth already present at the level of the free theory: the long-wavelength part of the expectation value hϕ 2 ð⃗ x; tÞi evaluated in the Bunch-Davies vacuum [8][9][10] grows linearly with time [11][12][13][14][15].…”
Section: Introductionmentioning
confidence: 99%