1999
DOI: 10.1023/a:1026631531309
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Nonminimal Derivative Coupling and the Recovering of Cosmological Constant

Abstract: We show that the existence of the cosmological constant can be connected to a nonminimal derivative coupling, in the action of gravity, between the geometry and the kinetic part of a given scalar field without introducing any effective potential of scalar fields. Exact solutions are given.

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Cited by 130 publications
(121 citation statements)
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References 18 publications
(26 reference statements)
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“…(1) have been widely studied in the literature in a cosmological and astrophysical context. [43][44][45][46][47] In cosmology, usually, they have been used to explain inflation and dark energy problems. However, recently these models have been discarded in the context of dark energy, since they predict a variable GW speed at low redshift (which is contrary to the gravitational waves measurements lately realized 19,20 ).…”
Section: The Modelmentioning
confidence: 99%
“…(1) have been widely studied in the literature in a cosmological and astrophysical context. [43][44][45][46][47] In cosmology, usually, they have been used to explain inflation and dark energy problems. However, recently these models have been discarded in the context of dark energy, since they predict a variable GW speed at low redshift (which is contrary to the gravitational waves measurements lately realized 19,20 ).…”
Section: The Modelmentioning
confidence: 99%
“…One character of the two new terms is to modulate gravitational strength with a free canonical kinetic term without either scalar field potential V (φ) or Λ. This results in an effective cosmological constant and hence effectively giving de-Sitter expansion [58]. The conditions for which de-Sitter expansion is a late time attractor are given in [57].…”
Section: Non-minimal Derivative Coupling Theorymentioning
confidence: 99%
“…[43], Amendola has considered a model with non-minimal coupling between derivative of scalar field and the Ricci scalar, ξR∂ µ φ∂ µ φ, and by using generalized slow-roll approximations, he has obtained some inflationary solutions of this model. A general model containing two derivative coupling terms ξ 1 R∂ µ φ∂ µ φ and ξ 2 R µν ∂ µ φ∂ ν φ, has been studied in [44,45]. It was shown in [47] that field equations of this theory are of third order in g µν and φ, but in the special case where −2ξ 1 = ξ 2 = ξ the order of equations are reduced to the second order.…”
Section: Bouncing Behavior Of Non-minimal Derivative Coupling Of Tachmentioning
confidence: 99%