2014
DOI: 10.1103/physrevd.89.063538
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Model-independent constraints on the cosmological anisotropic stress

Abstract: The effective anisotropic stress or gravitational slip $\eta=-\Phi/\Psi$ is a key variable in the characterisation of the physical origin of the dark energy, as it allows to test for a non-minimal coupling of the dark sector to gravity in the Jordan frame. It is however important to use a fully model-independent approach when measuring $\eta$ to avoid introducing a theoretical bias into the results. In this paper we forecast the precision with which future large surveys can determine $\eta$ in a way that only … Show more

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Cited by 67 publications
(102 citation statements)
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“…In principle, one can therefore measure the gravitational slip η (where η 1 is an unambiguous signature of modified gravity [227]) without making reference to galaxy bias [226,466]. Without assuming a value and form for the galaxy bias function, one cannot determine the underlying dark matter perturbation and so make a measurement of the effective Newton's constant µ, however.…”
Section: Model-independent Tests Of λCdm Discussion Session Chairs: Ementioning
confidence: 99%
“…In principle, one can therefore measure the gravitational slip η (where η 1 is an unambiguous signature of modified gravity [227]) without making reference to galaxy bias [226,466]. Without assuming a value and form for the galaxy bias function, one cannot determine the underlying dark matter perturbation and so make a measurement of the effective Newton's constant µ, however.…”
Section: Model-independent Tests Of λCdm Discussion Session Chairs: Ementioning
confidence: 99%
“…Contributions to the gravitational slip also appear generically in modified gravity theories [24]. On large scales p ≃ 10 −4 h=Mpc, the gravitational slip could reach ϖ ≃ 10 −3 [25,26].…”
Section: Higgs Vacuum Expectation Valuementioning
confidence: 93%
“…Therefore, in principle, its presence could be revealed in large scale structure observations. The growth of perturbations can also be affected by the anisotropic stress contributions [14,15,17] which lead to a damping in the velocity perturbations. In the parametrization used here, the damping effect is driven by the viscosity parameter c 2 vis which links the anisotropic stress to the velocity perturbation and the metric shear.…”
Section: Introductionmentioning
confidence: 99%