Recent years have witnessed a rise in interest in the geometrical trinity of General Relativity
and its extensions. This interest has been fuelled by novel insights into the nature of gravity …

Recently it has been shown that the cosmological dynamics of covariant f (Q) gravity depend
on different affine connections. In this paper, two specific f (Q) models are investigated with …

A study on massive compact objects influenced by Bose–Einstein condensation (BEC) dark
matter (DM) with a gravitational decoupling approach is presented within the context of f (Q) …

The present article investigates the effect of f (Q) parameters on two classes of exact
spherically symmetric self-bound isotropic solutions for compact objects. The field equation …

We consider the symmetric teleparallel f Q-gravity in Friedmann–Lemaître–Robertson–
Walker cosmology with nonzero spatial curvature. For a nonlinear f Q model there exist …

We study slow-roll inflation as a common feature in Metric-affine Theories of Gravity. In
particular, we take into account extended metric, teleparallel and symmetric-teleparallel …

One of the important extensions of Riemann geometry is Weyl geometry, which is essentially
based on the ideas of conformal invariance and nonmetricity. A similar non-Riemannian …

Extended teleparallel gravity, characterized by function F (Q), where Q is the non-metricity
scalar, is one of the most promising approaches to general relativity. In this paper, we …

Assuming static and spherically symmetric stars with perfect fluid matter, we used realistic
equations of state to study neutron stars in covariant f (Q) gravity. The structure profiles and …

Inspired by a exponential $ f (R) $ gravity model studied in the literature, in this work we
introduce a new and viable $ f (Q) $ gravity model, which can be represented as a …