Modifications of the equations of general relativity at large distances offer one possibility to explain the observed properties of our Universe without invoking a cosmological constant. Numerous proposals for such modified gravity cosmologies exist, but often their consequences for structure formation in the non-linear sector are not yet accurately known. In this work, we employ high-resolution numerical simulations of f (R)-gravity models coupled with a semianalytic model (SAM) for galaxy formation to obtain detailed predictions for the evolution of galaxy properties. The f (R)-gravity models imply the existence of a 'fifth-force', which is however locally suppressed, preserving the successes of general relativity on Solar system scales.We show that dark matter haloes in f (R)-gravity models are characterized by amodified virial scaling with respect to the λ cold dark matter (λCDM ) scenario, reflecting a higher dark matter velocity dispersion at a given mass. This effect is taken into account in the SAM by an appropriate modification of the mass-temperature relation. We find that the statistical properties predicted for galaxies (such as the stellarmass function and the cosmic star formation rate) in f (R)-gravity show generally only very small differences relative to λCDM, smaller than the dispersion between the results of different SAM models, which can be viewed as a measure of their systematic uncertainty. We also demonstrate that galaxy bias is not able to disentangle between f (R)-gravity and the standard cosmological scenario. However, f (R)- gravity imprints modifications in the linear growth rate of cosmic structures at large scale, which can be recovered from the statistical properties of large galaxy samples. © 2013 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society.
CITATION STYLE
Fontanot, F., Puchwein, E., Springel, V., & Bianchi, D. (2013). Semi-analytic galaxy formation in f(R)-gravity cosmologies. Monthly Notices of the Royal Astronomical Society, 436(3), 2672–2679. https://doi.org/10.1093/mnras/stt1763
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