1980
DOI: 10.1088/0305-4470/13/4/022
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Adiabatic regularisation for scalar fields with arbitrary coupling to the scalar curvature

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Cited by 199 publications
(296 citation statements)
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“…This allows us to analyze cases where even the adiabatic vacuum does not exist in the asymptotic future, in other words, regimes where the scalar mass and electric force are much smaller than the Hubble scale and thus the scalar excitations are not well described as particles. Upon computing the expectation value of the current whose formal expression has ultraviolet divergences, we use the method of adiabatic subtraction [15][16][17][18][19][20] in order to remove the infinities. Under strong electric fields, i.e.…”
Section: Jhep10(2014)166mentioning
confidence: 99%
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“…This allows us to analyze cases where even the adiabatic vacuum does not exist in the asymptotic future, in other words, regimes where the scalar mass and electric force are much smaller than the Hubble scale and thus the scalar excitations are not well described as particles. Upon computing the expectation value of the current whose formal expression has ultraviolet divergences, we use the method of adiabatic subtraction [15][16][17][18][19][20] in order to remove the infinities. Under strong electric fields, i.e.…”
Section: Jhep10(2014)166mentioning
confidence: 99%
“…terms without ζ) is well-behaved. In order to regularize the divergences, we use the method of adiabatic subtraction [15][16][17][18][19][20]. The idea here is to compute quantities in the limit of slow variation of the background, then subtract their contributions from the formal expressions to obtain a finite result.…”
Section: Jhep10(2014)166mentioning
confidence: 99%
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“…Our method has all the benefits of the popular adiabatic subtraction technique [67][68][69], but it does not require the lengthy expressions needed in adiabatic subtraction and is physically more meaningful.…”
Section: Jhep01(2017)133mentioning
confidence: 99%
“…Here we give the explicit n-dimensional counter terms for the energy momentum of a noninteracting scalar field in de Sitter space and the fourth order adiabatic mode as defined by the adiabatic subtraction technique [59,[67][68][69]73].…”
Section: A Adiabatic Counter Terms In De Sittermentioning
confidence: 99%