The study addresses matter-coupled modified gravity, particularly f (T, T) gravity, unveiling
distinct formalism. The research further discusses stability analysis, and the dynamical …

The stable critical points and their corresponding cosmology are derived in the teleparallel
gravity with an added Gauss–Bonnet topological invariant term. We have analyzed the …

In this work, we present a method for numerically solving the Friedmann equations of
modified gravity in the presence of pressureless matter. This method enables us to predict …

In this work, we aim to study the consequences of presently observed accelerated
expansion of the universe by assuming power-law based Starobinsky type metric f (R) …

In this article, we examine the dynamical system of $ f (R,\mathcal {G}) $ gravity model. This
$ f (R, G) $ model framework is composed of the interactions between dark matter and scalar …

Dynamical system analysis is a vital mathematical mechanism for the qualitative study of
dynamical models. Cosmological equations governing the dynamics of an isotropic and …

In this work, we explore the cosmological stability of f (Q, B) gravity using a dynamical
system approach, where Q denotes the nonmetricity scalar and B represents the boundary …

The rip cosmological models of the universe have been presented in this paper in f (T, B)
gravity, where T and B respectively denote the torsion scalar and boundary term. Three …

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The authors have examined a Friedmann Robertson Walker cosmological model in Hořava‐
Lifshitz gravity by using a dynamical system approach. A set of autonomous equations is …