Anisotropic cosmology using observational datasets: exploring via machine learning approaches
Vinod Kumar Bhardwaj, Manish Kalra, Priyanka Garg, Saibal Ray

TL;DR
This paper constrains anisotropic cosmological models using observational datasets and explores machine learning techniques like polynomial regression to analyze the Hubble parameter, providing insights into the universe's anisotropic properties.
Contribution
It introduces a combined approach of observational data constraints and machine learning methods to analyze anisotropic cosmological models, highlighting polynomial regression's effectiveness.
Findings
Best-fit parameters for the anisotropic model are estimated using MCMC.
Polynomial regression outperforms other ML techniques in estimating H(z).
Larger datasets improve the understanding of cosmological scenarios.
Abstract
In the current study, we present the observational data constraints on the parameters space for an anisotropic cosmological model of Bianchi I type spacetime in general relativity (GR). For the analysis, we consider observational datasets of Cosmic Chronometers (CC), Baryon Acoustic Oscillation (BAO), and Cosmic Microwave Background Radiation (CMBR) peak parameters. The Markov chain Monte Carlo (MCMC) technique is utilized to constrain the best-fit values of the model parameters. For this purpose, we use the publicly available Python code from CosmoMC and have developed the contour plots with different constraint limits. For the joint dataset of CC, BAO, and CMBR, the parameter's best-fit values for the derived model are estimated as km/s/Mpc, , , and $\Omega_{\sigma 0} =…
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