The authors constrain a Bianchi I anisotropic model to near-isotropy (Omega_sigma0 about 0.0009) and show polynomial regression tracks the fitted Hubble curve better than linear regression or ANN.
Machine Learning meets the redshift evolution of the CMB Temperature
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abstract
We present a model independent and non-parametric reconstruction with a Machine Learning algorithm of the redshift evolution of the Cosmic Microwave Background (CMB) temperature from a wide redshift range $z\in \left[0,3\right]$ without assuming any dark energy model, an adiabatic universe or photon number conservation. In particular we use the genetic algorithms which avoid the dependency on an initial prior or a cosmological fiducial model. Through our reconstruction we constrain new physics at late times. We provide novel and updated estimates on the $\beta$ parameter from the parametrisation $\text{T}(z)=\text{T}_0(1+z)^{1-\beta}$, the duality relation $\eta(z)$ and the cosmic opacity parameter $\tau(z)$. Furthermore we place constraints on a temporal varying fine structure constant $\alpha$, which would have signatures in a broad spectrum of physical phenomena such as the CMB anisotropies. Overall we find no evidence of deviations within the $1\sigma$ region from the well established $\Lambda\text{CDM}$ model, thus confirming its predictive potential.
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Anisotropic cosmology using observational datasets: exploring via machine learning approaches
The authors constrain a Bianchi I anisotropic model to near-isotropy (Omega_sigma0 about 0.0009) and show polynomial regression tracks the fitted Hubble curve better than linear regression or ANN.