f(T) cosmology against the cosmographic method: A new study using mock and observational data
M. Sabiee, M. Malekjani, D. Mohammad Zadeh Jassur

TL;DR
This study evaluates the effectiveness of different cosmographic methods, especially PADE polynomials, in reconstructing the $f(T)$ cosmological model using mock and real observational data, finding PADE (3,2) most suitable.
Contribution
It introduces a comparative analysis of cosmographic methods for $f(T)$ cosmology, highlighting PADE (3,2) as the optimal approach for high and low redshift data reconstruction.
Findings
PADE (3,2) best reconstructs distance modulus across redshifts.
Power-law $f(T)$ model aligns well with observational data.
Including BAO data suggests phantom-like dark energy behavior.
Abstract
In this paper, we study the power-law model using Hubble diagrams of type Ia supernovae (SNIa), quasars (QSOs), Gamma Ray Bursts (GRBs) and the measurements from baryonic acoustic oscillations (BAO) in the framework of the cosmographic method. Using mock data for SNIa, QSOs and GRBs generated based on the power-law model, we show whether different cosmographic methods are suitable to reconstruct the distance modulus or not. In particular, we investigate the rational PADE polynomials and in addition to the fourth- and fifth- order Taylor series. We show that PADE is the best approximation that can be used in the cosmographic method to reconstruct the distance modulus at both low and high redshifts. In the context of PADE cosmographic method, we show that the power-law model is well consistent with the real observational data from the…
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