Observational constraints on a modified-gravity model with an exponential function of the curvature using the expansion history, the RSD, and the Pantheon+SH0ES data
Mario A. Acero, A. Oliveros

TL;DR
This study constrains a modified gravity model with an exponential curvature function using observational data, finding significant deviation from standard cosmology and showing it can fit current cosmological observations.
Contribution
It provides the first detailed statistical analysis of an exponential $f(R)$ gravity model using multiple observational datasets, demonstrating its viability as an alternative to $\Lambda$CDM.
Findings
The parameter $b$ deviates from zero at >3.5 sigma, indicating a significant departure from $\Lambda$CDM.
The model predicts a current $H_0$ value between Planck and SH0ES measurements.
An oscillatory dark energy equation of state suggests deviations from the standard model.
Abstract
Considering a well-motivated modified-gravity model, in which an exponential function of the curvature is included, in this paper we implement a statistical data analysis to set constraints on the parameters of the model, taking into account an analytic approximate solution for the expansion rate, . Using a Monte Carlo Markov Chain-based analysis of the expansion rate evolution, the standardized SN distance modulus and the redshift space distortion observational data, we find that the preferred value for the perturbative parameter, , quantifying the deviation of the model from CDM, lies in a region that excludes at C.L., and that the predicted current value of the Hubble parameter, , locates in between the two observational results currently under scrutiny from Planck and SH0ES collaborations. Under the implemented…
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Taxonomy
TopicsGeophysics and Gravity Measurements · Cosmology and Gravitation Theories · Black Holes and Theoretical Physics
