Abstract

New exact solutions of Einstein's gravity coupled to a self-interacting conformal scalar field are derived in this work. Our approach extends a solution-generating technique originally introduced by Bekenstein for massless conformal scalar fields. Solutions are obtained for a Friedmann-Robertson-Walker geometry both for the cases of zero and non-zero curvatures, and a variety of interesting features are found. It is shown that one class of solutions tends asymptotically to a power-law inflationary behaviour S(t)tpS(t)\sim t^p with p>1p>1, while another class exhibits a late time approach to the S(t)tS(t)\sim t behaviour of the coasting models. Bouncing models which avoid an initial singularity are also obtained. A general discussion of the asymptotic behaviour and of the possibility of occurrence of inflation is provided.Comment: Latex, 27 pages plus 16 figures (not included, available from the authors upon request) DFFCUL-94-01-0

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