Abstract

In this paper, we have constructed the cosmological model of the universe in a two-fluid environment with a newly developed mathematical formalism. In order to construct the model, Binachi type V (BV) space time is considered with a time varying deceleration parameter. Both the fluids, the viscous fluid and the dark energy (DE) fluid have shown their dominance respectively in early time and late time of the cosmic evolution. The scale factor that simulates the cosmic transition based on the value of the bulk viscous coefficient. Within the developed formalism, a general form of the skewness parameters is also obtained as a functional form of the scale factor. The physical parameter of the model such as equation of state (EoS) parameter is also derived and analysed. The state finder diagnostic pair is also obtained to understand the geometrical nature of the model.

Highlights

  • This cosmological constant is not well defined with respect to the fine-tuning and cosmic coincidence puzzles parameter (EoS) ωDE = pDE ρDE = −1 [13,14].On larger scales, our universe is isotropic and homogeneous

  • We have investigated the anisotropic behaviour of the cosmological model constructed in a two fluid situations: the usual bulk viscous fluid and dark energy (DE) fluid

  • The scale factor considered here is the hybrid scale factor which can be attributed to power law cosmology and de Sitter universe for appropriate value of the constant

Read more

Summary

Introduction

This cosmological constant is not well defined with respect to the fine-tuning and cosmic coincidence puzzles [12]. At low multi-poles the CDM cosmology shows a poor fit to the CMB temperature power spectrum [9,10] This indicates that the isotropy and homogeneity were not the essential features of the early universe. The recent Planck data results motivate us to construct and analysed the cosmological models with anisotropic geometry to get a deeper understanding on the the evolution of the universe. In this regard, BV space–time is of fundamental importance since it provides the requisite framework.

34 Page 2 of 8
Mathematical formalism of the model
Solution of the model using Hybrid scale factor
Dynamical behaviour of the model
34 Page 6 of 8
Findings
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call