In this work we derive the junction conditions for the matching between two spacetimes at a
separation hypersurface in the perfect-fluid version of f (R, T) gravity, not only in the usual …

We work out the junction conditions for f (R) gravity formulated in metric-affine (Palatini)
spaces using a tensor distributional approach. These conditions are needed for building …

In this work, we present a review of Energy-Momentum Squared Gravity (EMSG)--more
specifically, $ f (R, T_ {\mu\nu} T^{\mu\nu}) $ gravity, where $ R $ represents the Ricci scalar …

In this work, we explore the existence of traversable wormhole solutions supported by
double gravitational layer thin shells and satisfying the null energy condition (NEC) …

In this work we analyze traversable wormhole spacetimes in the framework of a covariant
generalization of Einstein's General Relativity known as energy–momentum squared gravity …

The generalized hybrid metric-Palatini gravity is a theory of gravitation that has an action
composed of a Lagrangian given by f (R, R), where f is a function of the metric Ricci scalar R …

We work out the junction conditions for the Palatini f (R, T) extension of general relativity,
where f is an arbitrary function of the curvature scalar R of an independent connection, and …

Within the framework of f (R)= R+ α R 2 gravity, we study realistic models of neutron stars,
using equations of state compatible with the LIGO constraints, ie, APR4, MPA1, SLy, and …

In this work, we study the junction conditions of the ghost-free subclass of quadratic
Poincaré Gauge gravity, which propagates one scalar and one pseudo-scalar. For this …

When dealing with astrophysically and cosmologically relevant spacetimes in the context of
general relativity, one often faces the problem that such spacetimes cannot be represented …