Non-singular model universe from a perfect fluid scalar-metric cosmology
Mohsen Khodadi, Kourosh Nozari

TL;DR
This paper investigates a non-singular emergent cosmology model using a perfect fluid scalar-metric framework, demonstrating stable static solutions and a future de Sitter attractor, suggesting a viable alternative to traditional inflation.
Contribution
It introduces a new static solution independent of free parameters and analyzes stability within a scalar-metric cosmology, supporting a non-singular emergent universe scenario.
Findings
Stable Einstein Static Universes found under classical perturbations.
Existence of a future de Sitter attractor in non-flat geometries.
A new static solution independent of model parameters.
Abstract
To seek for a singularity free model universe from a perfect fluid scalar-metric cosmology, we work in the "\emph{Emergent Cosmology}" (EC) paradigm which is a non-singular alternative for cosmological inflation. By using two methods including Linear Stability Theory and Effective Potential Formalism, we perform a classical analysis on the possible static solutions (that are called usually as Einstein Static Universes (ESU)in literature) in order to study EC paradigm in a FRW background. Our model contains a kinetic term of the scalar field minimally coupled to the background geometry without a potential term. The matter content of the model consists of a perfect fluid plus a cosmological constant as a separate source. In the framework of a local dynamical system analysis, we show that in the absence or presence of , depending on some adopted values for the free…
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