We show that any analytic f(R)-gravity model, in the metric approach, presents a weak field limit where the standard Newtonian potential is corrected by a Yukawa-like term. This general result has never been pointed out but often derived for some particular theories. This means that only f(R) = R allows to recover the standard Newton potential while this is not the case for other relativistic theories of gravity. Some considerations on the physical consequences of such a general solution are addressed. © 2009 World Scientific Publishing Company
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Abstract The post-Newtonian formulation of a general class of f(R) theories is set up in a third-ord...
Numerical N-body simulations of large scale structure formation in the universe are based on Newtoni...
The GRAVITY Collaboration achieved a remarkable detection of the orbital precession of the S2 star a...
We show that any analytic f(R)-gravity model, in the metric approach, presents a weak field limit wh...
Recently, a strong debate has been pursued about the Newtonian limit (i.e. small velocity and weak f...
The Higher Order Theories of Gravity - $f(R, R_{\alpha\beta}R^{\alpha\beta})$ - theory, where $R$ is...
For a general class of analytic f(R)-gravity theories, we discuss the weak field limit in view of gr...
The weak-field and slow-motion limit of f(R,G) gravity is developed up to (v/c)(4) order in a spheri...
We propose a model describing Einstein gravity coupled to a scalar field with an exponential potenti...
A brief review of a first order theory with a quadratic LagrangianL=R+ωoR² is presented. It is shown...
The post-Newtonian formalism is developed for hybrid f(R)-gravity. The model is tested in the weak f...
Recently D. Vollick [Phys. Rev. D68, 063510 (2003)] has shown that the inclusion of the 1/R curvatur...
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