Abstract

We study the dynamics of homogeneous, isotropic universes which are governed by the Eddington-inspired alternative theory of gravity which has a single extra parameter, κκ. Previous results showing singularity-avoiding behaviour for κ>0κ> 0 are found to be upheld in the case of domination by a perfect fluid with equation of state parameter w>0w > 0. The range −1/3<w<0-1/3 < w < 0 is found to lead to universes which experience unbounded expansion rate whilst still at a finite density. In the case κ<0κ< 0 the addition of spatial curvature is shown to lead to the possibility of oscillation between two finite densities. Domination by a scalar field with an exponential potential is found to also lead to singularity-avoiding behaviour when κ>0κ> 0. Certain values of the parameters governing the potential lead to behaviour in which the expansion rate of the universe changes sign several times before transitioning to regular GR-like behaviour.

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