A conformally coupled quintessence model with a ΛCDM-mimicking background is strongly preferred over ΛCDM by structure-growth data, with a ~9σ nonzero coupling.
Disformal Theories of Gravity: From the Solar System to Cosmology
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abstract
This paper is concerned with theories of gravity that contain a scalar coupled both conformally and disformally to matter through the metric. By systematically deriving the non-relativistic limit, it is shown that no new non-linear screening mechanisms are present beyond the Vainshtein mechanism and chameleon-like screening. If one includes the cosmological expansion of the universe, disformal effects that are usually taken to be absent can be present in the solar system. When the conformal factor is absent, fifth-forces can be screened on all scales when the cosmological field is slowly-rolling. We investigate the cosmology of these models and use local tests of gravity to place new constraints on the disformal coupling and find $\mathcal{M}>\mathcal{O}(\textrm{eV})$, which is not competitive with laboratory tests. Finally, we discuss the future prospects for testing these theories and the implications for other theories of modified gravity. In particular, the Vainshtein radius of solar system objects can be altered from the static prediction when cosmological time-derivatives are non-negligible.
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A Tale of Two Couplings: Bayesian Selection in the Interacting Dark Sector
A conformally coupled quintessence model with a ΛCDM-mimicking background is strongly preferred over ΛCDM by structure-growth data, with a ~9σ nonzero coupling.