Ghost-free infinite derivative gravity

Abstract We present the construction of a gravitational action including an infinite series of higher derivative terms. The outcome is a classically consistent completion of a well-studied quadratic curvature theory. The closed form for the full action is ghost-free bimetric theory, describing the i...

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Main Authors: Brage Gording, Angnis Schmidt-May
Format: Article
Language:English
Published: SpringerOpen 2018-09-01
Series:Journal of High Energy Physics
Subjects:
Online Access:http://link.springer.com/article/10.1007/JHEP09(2018)044
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spelling doaj-e387777c843c4138a4a8e308aa13fc4b2020-11-24T21:35:12ZengSpringerOpenJournal of High Energy Physics1029-84792018-09-012018911410.1007/JHEP09(2018)044Ghost-free infinite derivative gravityBrage Gording0Angnis Schmidt-May1Max-Planck-Institut für Physik (Werner-Heisenberg-Institut)Max-Planck-Institut für Physik (Werner-Heisenberg-Institut)Abstract We present the construction of a gravitational action including an infinite series of higher derivative terms. The outcome is a classically consistent completion of a well-studied quadratic curvature theory. The closed form for the full action is ghost-free bimetric theory, describing the interactions of a massive and a massless spin-2 field. At energies much smaller than the spin-2 mass scale, the theory reduces to general relativity. For energies comparable to the spin-2 mass, the higher derivative terms completing the Einstein-Hilbert action capture the effects of the additional massive spin-2 field. The theory is only ghost-free when the full series of higher derivatives is kept.http://link.springer.com/article/10.1007/JHEP09(2018)044Classical Theories of GravityModels of Quantum Gravity
collection DOAJ
language English
format Article
sources DOAJ
author Brage Gording
Angnis Schmidt-May
spellingShingle Brage Gording
Angnis Schmidt-May
Ghost-free infinite derivative gravity
Journal of High Energy Physics
Classical Theories of Gravity
Models of Quantum Gravity
author_facet Brage Gording
Angnis Schmidt-May
author_sort Brage Gording
title Ghost-free infinite derivative gravity
title_short Ghost-free infinite derivative gravity
title_full Ghost-free infinite derivative gravity
title_fullStr Ghost-free infinite derivative gravity
title_full_unstemmed Ghost-free infinite derivative gravity
title_sort ghost-free infinite derivative gravity
publisher SpringerOpen
series Journal of High Energy Physics
issn 1029-8479
publishDate 2018-09-01
description Abstract We present the construction of a gravitational action including an infinite series of higher derivative terms. The outcome is a classically consistent completion of a well-studied quadratic curvature theory. The closed form for the full action is ghost-free bimetric theory, describing the interactions of a massive and a massless spin-2 field. At energies much smaller than the spin-2 mass scale, the theory reduces to general relativity. For energies comparable to the spin-2 mass, the higher derivative terms completing the Einstein-Hilbert action capture the effects of the additional massive spin-2 field. The theory is only ghost-free when the full series of higher derivatives is kept.
topic Classical Theories of Gravity
Models of Quantum Gravity
url http://link.springer.com/article/10.1007/JHEP09(2018)044
work_keys_str_mv AT bragegording ghostfreeinfinitederivativegravity
AT angnisschmidtmay ghostfreeinfinitederivativegravity
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