Rolling G_2 Moduli
arXiv:hep-th/0308195 · doi:10.1088/1126-6708/2004/01/045
Abstract
We study the time evolution of freely rolling moduli in the context of M-theory on a G_2 manifold. This free evolution approximates the correct dynamics of the system at sufficiently large values of the moduli when effects from non-perturbative potentials and flux are negligible. Moduli fall into two classes, namely bulk moduli and blow-up moduli. We obtain a number of non-trivial solutions for the time-evolution of these moduli. As a generic feature, we find the blow-up moduli always expand asymptotically at early and late time.
17 pages, Latex
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- Effective action from M-theory on twisted connected sum -manifolds
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