Scalar–tensor models of normal and phantom dark energy

By R. Gannouji, D. Polarski, André Ranquet, A. Starobinsky. 2006

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We consider the viability of dark energy (DE) models in the framework of the scalar–tensor theory of gravity, including the possibility of having a phantom DE at small redshifts z as admitted by supernova luminosity–distance data. For small z, the generic solution for these models is constructed in the form of a power series in z without any approximation. Necessary constraints for DE to be phantom today and to cross the phantom divide line p = −ρ at small z are presented. Considering the solar system constraints, we find for the post-Newtonian parameters that γPN < 1 and γPN,0 ≈ 1 for the model to be viable, and βPN,0 > 1 (but very close to 1) if the model has a significantly phantom DE today. However, prospects for establishing the phantom behaviour of DE are much better with cosmological data than with solar system experiments. Earlier obtained results for a Λ-dominated universe with the vanishing scalar field potential are extended to a more general DE equation of state confirming that the cosmological evolution of these models rules them out. Models of currently phantom DE which are viable for small z can be easily constructed with a constant potential; however, they generically become singular at some higher z. With a growing potential, viable models exist up to an arbitrary high redshift.

Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/a83e50a44f3ac3bb7703fbdd1a0418ce65f815ba

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In Astronomy and Astrophysics

  1. S. Tsujikawa
  2. Antonio de Felice
  3. Emmanuel N. Saridakis
  4. I. Sawicki
  5. Tsutomu Kobayashi
  6. A. Vikman
  7. Lavinia Heisenberg
  8. O. Pujolàs

In Nuclear and High Energy Physics

  1. S. Tsujikawa
  2. Antonio de Felice
  3. Emmanuel N. Saridakis
  4. I. Sawicki
  5. A. Vikman
  6. O. Pujolàs
  7. Tsutomu Kobayashi
  8. Lavinia Heisenberg

In Statistical and Nonlinear Physics

  1. I. Sawicki
  2. Eugene A. Lim
  3. S. Tsujikawa
  4. A. Vikman
  5. Chung-Chi Lee
  6. Cedric Deffayet
  7. Stephen A. Appleby
  8. Antonio de Felice

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