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Noorollah Nazari pooya

Academic rank: Assistant Professor
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Education: PhD.
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Faculty: Faculty of Science
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Research

Title
Growth of matter perturbations in the Interacting Dark Energy/Dark Matter Scenarios
Type
JournalPaper
Keywords
dark matter-dark energy
Year
2024
Journal PHYSICAL REVIEW D
DOI
Researchers Noorollah Nazari pooya

Abstract

‎In this study‎, ‎we investigate two widely recognized interacting dark energy (IDE) models and assess their compatibility with observational data‎, ‎focusing on the growth rate of matter perturbations‎. ‎We explore IDE models with different equations of state (EoS) parameters for dark energy (DE)‎, ‎including the CPL parameterization and a constant value for $ w_{\mathrm{de}} $‎. ‎To constrain the parameters of the IDE models using background data‎, ‎we employ a Markov Chain Monte Carlo (MCMC) analysis‎. ‎Our results show that both IDE-I and IDE-II models are Compatible with observational data‎, ‎although with slight variations influenced by the homogeneity or clustering of DE‎. ‎Following that‎, ‎we investigate the growth of matter perturbations and perform a comprehensive statistical analysis utilizing both the background and growth rate data‎. ‎The growth rate in IDE models exhibits deviations compared to the $\Lambda \mathrm{CDM}$ model due to the impact of homogeneity or clustering of DE‎, ‎as well as the selection of the EoS parameter‎. ‎However‎, ‎we find that the IDE models show good compatibility with the growth rate data‎. ‎Furthermore‎, ‎we explore how the clustering or homogeneity of DE and the selection of the EoS parameter affect the evolution of the relative difference in the growth rate of IDE models‎, ‎$\Delta f $‎, ‎in comparison to the $\Lambda \mathrm{CDM}$ model‎. ‎Lastly‎, ‎we employ the AIC and BIC criteria to evaluate and identify the best model that is compatible with the observational data‎. ‎The selection of the model depends on the homogeneity or clustering of DE‎, ‎the EoS parameter‎, ‎and the dataset used‎. ‎Overall‎, ‎the IDE-I and IDE-II models exhibit agreement with the data‎, ‎with slight deviations depending on specific scenarios and parameters‎.