Models for little rip dark energy
By Paul H. Frampton, Kevin J. Ludwick, Shin'ichi Nojiri, Sergei D. Odintsov, R. Scherrer. 2011
142 citations recorded by the source corpus.
Abstract We examine in more detail specific models which yield a little rip cosmology, i.e., a universe in which the dark energy density increases without bound but the universe never reaches a finite time singularity. We derive the conditions for the little rip in terms of the inertial force in the expanding universe and present two representative models to illustrate in more detail the difference between little rip models and those which are asymptotically de Sitter. We derive conditions on the equation of state parameter of the dark energy to distinguish between the two types of models. We show that coupling between dark matter and dark energy with a little rip equation of state can alter the evolution, changing the little rip into an asymptotic de Sitter expansion. We give conditions on minimally coupled phantom scalar field models and on scalar-tensor models that indicate whether or not they correspond to a little rip expansion. We show that, counterintuitively, despite local instability, a little rip cosmology has an infinite lifetime.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/f8887c99e867492b717a9cb4611e62dfb2b8560b
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In Astronomy and Astrophysics
- Emmanuel N. Saridakis
- Sergei D. Odintsov
- J. Haro
- O. Gron
- Iver Brevik
- Shin'ichi Nojiri
- Salvatore Capozziello
- Francisco S. N. Lobo
In Nuclear and High Energy Physics
- Emmanuel N. Saridakis
- Sergei D. Odintsov
- Iver Brevik
- J. Haro
- O. Gron
- Shin'ichi Nojiri
- Salvatore Capozziello
- Francisco S. N. Lobo
Citations in the corpus
- Viscous Cosmology for Early- and Late-Time Universe (2017, background): “Amongst them, the Little Rip scenario proposed by Frampton et al. [132, 133] (for nonviscous fluids) is an elegant solution, which we will consider in more detail in this subsection, generalized to the case of viscous fluids.”