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The Universal One-Loop Effective Action with Gravity

We complete the so-called Universal One-Loop Effective Action (UOLEA) with effects of gravity and provide a systematic approach to incorporate higher dimensional operators in curved spacetime. The functional determinant stemming from the path integral is computed using the Covariant Derivative Expan...

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Detalles Bibliográficos
Autores principales: Larue, Rémy, Quevillon, Jérémie
Lenguaje:eng
Publicado: 2023
Materias:
Acceso en línea:http://cds.cern.ch/record/2855195
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author Larue, Rémy
Quevillon, Jérémie
author_facet Larue, Rémy
Quevillon, Jérémie
author_sort Larue, Rémy
collection CERN
description We complete the so-called Universal One-Loop Effective Action (UOLEA) with effects of gravity and provide a systematic approach to incorporate higher dimensional operators in curved spacetime. The functional determinant stemming from the path integral is computed using the Covariant Derivative Expansion (CDE), in a momentum representation that does not rely on a specific choice of coordinate to be defined, as it often is. This very simple and efficient approach also manifests an interesting novelty as it allows to integrate out chiral fermions in curved spacetime in a direct manner. The presented method would very well fit in a code that performs CDE, offering the possibility to integrate out at one-loop fields on a curved spacetime background, including spin-2 fields, like the graviton. Eventually these results should provide an interesting way to study low energy effects of UV completions of gravity.
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institution Organización Europea para la Investigación Nuclear
language eng
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spelling cern-28551952023-05-05T14:59:11Zhttp://cds.cern.ch/record/2855195engLarue, RémyQuevillon, JérémieThe Universal One-Loop Effective Action with Gravityhep-phParticle Physics - Phenomenologygr-qcGeneral Relativity and Cosmologyhep-thParticle Physics - TheoryWe complete the so-called Universal One-Loop Effective Action (UOLEA) with effects of gravity and provide a systematic approach to incorporate higher dimensional operators in curved spacetime. The functional determinant stemming from the path integral is computed using the Covariant Derivative Expansion (CDE), in a momentum representation that does not rely on a specific choice of coordinate to be defined, as it often is. This very simple and efficient approach also manifests an interesting novelty as it allows to integrate out chiral fermions in curved spacetime in a direct manner. The presented method would very well fit in a code that performs CDE, offering the possibility to integrate out at one-loop fields on a curved spacetime background, including spin-2 fields, like the graviton. Eventually these results should provide an interesting way to study low energy effects of UV completions of gravity.arXiv:2303.10203oai:cds.cern.ch:28551952023-03-17
spellingShingle hep-ph
Particle Physics - Phenomenology
gr-qc
General Relativity and Cosmology
hep-th
Particle Physics - Theory
Larue, Rémy
Quevillon, Jérémie
The Universal One-Loop Effective Action with Gravity
title The Universal One-Loop Effective Action with Gravity
title_full The Universal One-Loop Effective Action with Gravity
title_fullStr The Universal One-Loop Effective Action with Gravity
title_full_unstemmed The Universal One-Loop Effective Action with Gravity
title_short The Universal One-Loop Effective Action with Gravity
title_sort universal one-loop effective action with gravity
topic hep-ph
Particle Physics - Phenomenology
gr-qc
General Relativity and Cosmology
hep-th
Particle Physics - Theory
url http://cds.cern.ch/record/2855195
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