Cosmological moduli problem in gauge-mediated supersymmetry breaking theories
- 15 September 1998
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review D
- Vol. 58 (8) , 083509
- https://doi.org/10.1103/physrevd.58.083509
Abstract
A generic class of string theories predicts the existence of light moduli fields, and they are expected to have masses comparable to the gravitino mass which is in a range of keV to 1 GeV in gauge-mediated supersymmetry breaking theories. Such light fields with weak interactions suppressed by the Planck scale cannot avoid some stringent cosmological constraints; that is, they suffer from “cosmological moduli problems.” We show that the total gravitino mass region keV GeV is excluded by the constraints even if we incorporate late-time mini-inflation (thermal inflation). However, a modification of the original thermal inflation model enables the region keV keV to survive the constraints. It is also stressed that the moduli can be dark matter in our universe for the mass region keV keV.
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This publication has 37 references indexed in Scilit:
- Constraint on the reheating temperature from the decay of the Polonyi fieldPhysics Letters B, 1996
- Thermal inflation and the moduli problemPhysical Review D, 1996
- Cosmology with a TeV Mass Higgs Field Breaking the Grand-Unified-Theory Gauge SymmetryPhysical Review Letters, 1995
- On the solution to the polonyi problem with O(10 TeV) gravitino mass in supergravityPhysics Letters B, 1995
- Cosmological implications of dynamical supersymmetry breakingPhysical Review D, 1994
- Model-independent properties and cosmological implications of the dilaton and moduli sectors of 4D stringsPhysics Letters B, 1993
- Dynamical supersymmetry breaking at low energiesPhysical Review D, 1993
- On the axion, dilaton, Polonyi, gravitino and shadow matter problems in supergravity and superstring modelsPhysics Letters B, 1986
- A new mechanism for baryogenesisNuclear Physics B, 1985
- Cosmological problems for the polonyi potentialPhysics Letters B, 1983