2021
DOI: 10.1088/1475-7516/2021/09/038
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Markovian dynamics in de Sitter

Abstract: The equilibrium state of fields in the causal wedge of a dS observer is thermal, though realistic observers have only partial access to the state. To them, out-of-equilibrium states of a light scalar field appear to thermalize in a Markovian fashion. We show this by formulating a systematic expansion for tracing out the environment. As an example, we calculate the O(λ) correction to the result of Starobinsky and Yokoyama for the relaxation exponents of λϕ4 theory.

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Cited by 20 publications
(12 citation statements)
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“…In the light physical mass regime and when the non-perturbativity is due to IR divergences both approaches should work. Then the eigenvalues of the Starobinski operator, computed to a subleading order in [3] (see also [105,106]), should manifest themselves as poles in the spectral density, discussed in the appendix C, for iν ∈ (0, d 2 ). In [77] we will show that it is indeed the case, providing an interesting check of both techniques.…”
Section: Summary and Future Directionsmentioning
confidence: 99%
“…In the light physical mass regime and when the non-perturbativity is due to IR divergences both approaches should work. Then the eigenvalues of the Starobinski operator, computed to a subleading order in [3] (see also [105,106]), should manifest themselves as poles in the spectral density, discussed in the appendix C, for iν ∈ (0, d 2 ). In [77] we will show that it is indeed the case, providing an interesting check of both techniques.…”
Section: Summary and Future Directionsmentioning
confidence: 99%
“…Notice that the terms proportional to Ω 4 can be recast as subleading corrections to the noise of ζ of the form Ω 2 ζ 2 . These terms have been recently studied [41,62,63] and we will leave their analysis to future work. Instead of finding a solution for P 2 , let us collect the terms in the PDF up to order…”
Section: Jhep05(2022)052mentioning
confidence: 99%
“…An approach to deal with these IR effects has been known for a long time [224], but has not been developed systematically. For light scalars decoupled from gravity this was rectified in [225], and confirmed and extended using related but different techniques in [226][227][228][229][230][231]. The main conclusion is that strong IR effects are physical, can be controlled and calculated, and can lead to nonperturbative effects with observable consequences.…”
Section: Strong Ir Effectsmentioning
confidence: 69%