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Acceleration of the universe in the Einstein frame of a metric-affine f(R) gravity

Nikodem J Popławski 2006 Class. Quantum Grav. 23 2011-2020   doi: 10.1088/0264-9381/23/6/011  Help

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Nikodem J Popławski
Department of Physics, Indiana University, 727 East Third Street, Swain Hall West 117, Bloomington, IN 47405-7105, USA
E-mail: nipoplaw@indiana.edu

Abstract. We show that inflation and current cosmic acceleration can be generated by a metric-affine f(R) gravity formulated in the Einstein conformal frame, if the gravitational Lagrangian L(R) contains both positive and negative powers of the curvature scalar R. In this frame, we give the equations for the expansion of the homogeneous and isotropic matter-dominated universe in the case L(R)=R+\frac{R^3}{\beta^2}-\frac{\alpha^2}{3R} , where α and β are constants. We also show that gravitational effects of matter in such a universe at very late stages of its expansion are weakened by a factor that tends to 3/4, and the energy density of matter epsilon scales the same way as in the ΛCDM model only when κepsilon Lt α.

PACS numbers: 04.50.-h, 98.80.−k

Print publication: Issue 6 (21 March 2006)
Received 8 October 2005, in final form 23 January 2006
Published 28 February 2006

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