Galactic periodicity and the oscillating G model
Marcelo Salgado, Daniel Sudarsky, Hernando Quevedo
Abstract
We consider the model involving the oscillation of the effective gravitational constant that has been put forward in an attempt to reconcile the observed periodicity in the galaxy number distribution with the standard cosmological models. This model involves a highly nonlinear dynamics which we analyze numerically. We carry out a detailed study of the bound that nucleosynthesis imposes on this model. The analysis shows that for any assumed value for Ω (the total energy density) one can fix the value of Ω bar (the baryonic energy density) in such a way as to accommodate the observational constraints coming from the 4 He primordial abundance. In particular, if we impose the inflationary value Ω=1 the resulting baryonic energy density turns out to be Ω bar 0.021. This result lies in the very narrow range 0.016 ≤ Ω bar ≤ 0.026 allowed by the observed values of the primordial abundances of the other light elements. The remaining fraction of Ω corresponds to dark matter represented by a scalar field.
Create a lesson
Related papers
An exact rotating black hole solution in Palatini Kalb-Ramond gravity
A. A. Araújo Filho
Internal translation gauging and local gravitational energy in Weyl gauge theory
Michael Hobson, Will Barker, Anthony Lasenby
Bessel-Hagen currents, reducibility charges, and local gravitational energy
Michael Hobson, Will Barker, Anthony Lasenby
Relativistic dynamical friction in Kerr-Schild coordinates
Zipeng Wang, Francesca Chadha-Day, Katy Clough et al.
The School on Gravity: from motion to commotion
Vitor Cardoso, Jose María Ezquiaga, Julio Parra-Martinez et al.
Binary Ellis-Bronnikov wormholes in 3+1 numerical relativity: mergers, fly-bys and gravitational waves
Nikita M. Shirokov, Ilya Nachevsky