Kahler Moduli Inflation

We show that under general conditions there is at least one natural inflationary direction for the Kahler moduli of type IIB flux compactifications. This requires a Calabi-Yau which has h^{2,1}>h^{1,1}>2 and for which the structure of the scalar potential is as in the recently found ex...

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Main Authors: Conlon, J, Quevedo, F
Format: Journal article
Published: 2005
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author Conlon, J
Quevedo, F
author_facet Conlon, J
Quevedo, F
author_sort Conlon, J
collection OXFORD
description We show that under general conditions there is at least one natural inflationary direction for the Kahler moduli of type IIB flux compactifications. This requires a Calabi-Yau which has h^{2,1}>h^{1,1}>2 and for which the structure of the scalar potential is as in the recently found exponentially large volume compactifications. We also need - although these conditions may be relaxed - at least one Kahler modulus whose only non-vanishing triple-intersection is with itself and which appears by itself in the non-perturbative superpotential. Slow-roll inflation then occurs without a fine tuning of parameters, evading the eta problem of F-term inflation. In order to obtain COBE-normalised density perturbations, the stabilised volume of the Calabi-Yau must be O(10^5-10^7) in string units, and the inflationary scale M_{infl} ~ 10^{13} GeV. We find a robust model independent prediction for the spectral index of 1 - 2/N_e = 0.960 - 0.967, depending on the number of efoldings.
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spelling oxford-uuid:ffac813c-73d6-4486-8746-9b022438fc6a2022-03-27T13:46:41ZKahler Moduli InflationJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:ffac813c-73d6-4486-8746-9b022438fc6aSymplectic Elements at Oxford2005Conlon, JQuevedo, FWe show that under general conditions there is at least one natural inflationary direction for the Kahler moduli of type IIB flux compactifications. This requires a Calabi-Yau which has h^{2,1}>h^{1,1}>2 and for which the structure of the scalar potential is as in the recently found exponentially large volume compactifications. We also need - although these conditions may be relaxed - at least one Kahler modulus whose only non-vanishing triple-intersection is with itself and which appears by itself in the non-perturbative superpotential. Slow-roll inflation then occurs without a fine tuning of parameters, evading the eta problem of F-term inflation. In order to obtain COBE-normalised density perturbations, the stabilised volume of the Calabi-Yau must be O(10^5-10^7) in string units, and the inflationary scale M_{infl} ~ 10^{13} GeV. We find a robust model independent prediction for the spectral index of 1 - 2/N_e = 0.960 - 0.967, depending on the number of efoldings.
spellingShingle Conlon, J
Quevedo, F
Kahler Moduli Inflation
title Kahler Moduli Inflation
title_full Kahler Moduli Inflation
title_fullStr Kahler Moduli Inflation
title_full_unstemmed Kahler Moduli Inflation
title_short Kahler Moduli Inflation
title_sort kahler moduli inflation
work_keys_str_mv AT conlonj kahlermoduliinflation
AT quevedof kahlermoduliinflation