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An inflaton mass problem in string inflation from threshold corrections to volume stabilization

Liam McAllister
- 01 Feb 2006 - 
- Vol. 2006, Iss: 02, pp 010-010
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TLDR
In this paper, it was shown that any shift symmetries introduced to protect the inflaton mass will typically be lifted by threshold corrections to the volume-stabilizing superpotential.
Abstract
Inflationary models whose vacuum energy arises from a D-term are believed not to suffer from the supergravity eta problem of F-term inflation. That is, D-term models have the desirable property that the inflaton mass can naturally remain much smaller than the Hubble scale. We observe that this advantage is lost in models based on string compactifications whose volume is stabilized by a non-perturbative superpotential: the F-term energy associated with volume stabilization causes the eta problem to reappear. Moreover, any shift symmetries introduced to protect the inflaton mass will typically be lifted by threshold corrections to the volume-stabilizing superpotential. Using threshold corrections computed by Berg, Haack, and Kors, we illustrate this point in the example of the D3–D7 inflationary model, and conclude that inflation is possible, but only for fine-tuned values of the stabilized moduli. More generally, we conclude that inflationary models in stable string compactifications, even D-term models with shift symmetries, will require a certain amount of fine-tuning to avoid this new contribution to the eta problem.

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Citations
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Journal ArticleDOI

N-flation

TL;DR: The presence of many axion fields in four-dimensional string vacua can lead to a simple, radiatively stable realization of chaotic inflation as discussed by the authors, which can be seen as an example of the so-called chaotic inflation.
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TL;DR: In this article, a review of cosmological inflation and its realization in quantum field theory and in string theory is presented, together with a discussion of the relationship between quantum fields and string theory.
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String Cosmology: A Review

TL;DR: An overview of the status of string cosmology can be found in this article, where the focus is on those aspects of cosmology that benefit from the structure of an ultraviolet-complete theory.
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Dynamics of warped compactifications and the shape of the warped landscape

TL;DR: In this paper, a general formula for the four-dimensional potential of warped/flux compactifications in terms of ten-dimensional quantities is presented, which allows a systematic investigation of modulifixing effects and potentials for mobile branes.
Journal ArticleDOI

On D3-brane Potentials in Compactifications with Fluxes and Wrapped D-branes

TL;DR: In this paper, the potential governing D3-brane motion in a warped throat region of a string compactification with internal fluxes and wrapped D-branes was studied and a closed-string channel computation of the loop corrections to the nonperturbative superpotential that stabilizes the volume was presented.
References
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TL;DR: In this article, the Robertson-Walker Metric is used to measure the radius of the Planck Epoch in the expanding universe, which is a measure of the number of atoms in the universe.
Journal ArticleDOI

De Sitter vacua in string theory

TL;DR: The metastable de Sitter vacua of type IIB string theory has been constructed in this article, which is a supersymmetric version of the ground state of the original ground state.
Journal ArticleDOI

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TL;DR: In this article, the authors show that the hierarchy of scales can be fixed by a choice of Ramond-Ramond and Neveu-Schwarz fluxes in the compact manifold, and give examples involving orientifold compactifications of type IIB string theory and F-theory compactifications on Calabi-Yau fourfolds.
Journal ArticleDOI

Supergravity and a confining gauge theory: duality cascades and χSB-resolution of naked singularities

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Compact Complex Surfaces

Wolf Barth
TL;DR: In this article, the authors describe the topology and algebraic properties of complex surfaces, including the following properties: 1. The Projective Plane, 2. The Jacobian Fibration, 3. Hodge Theory on Surfaces, 4. Inequahties for Hodge Numbers, 5. Holomorphic Vector Bundles, Serre Duality and Riemann-Roch Theorem.
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