In the present work, we study linear, torsion-free metric-Palatini gravity, extended by the quadratics of the antisymmetric part of the Ricci tensor and extended also by the presence of the affine connection in the matter sector. We show that this extended metric-Palatini gravity reduces dynamically to the general relativity plus a geometrical massive vector field corresponding to non-metricity of the connection. We also show that this geometric Proca field couples to fermions universally. We derive static, spherically symmetric field equations of this Einstein-geometric Proca theory. We study possibility of black hole solutions by taking into account the presence of a dust distribution that couples to the geometric Proca. Our analytical an...
AbstractIn the context of modified gravity, we point out how the Palatini version of these theories ...
We study the field equations of extensions of general relativity formulated within a metric-affine f...
Non-vacuum static spherically-symmetric solutions in Palatini f(R) gravity are examined. It is shown...
Extended metric-Palatini gravity, quadratic in the antisymmetric part of the affine curvature, is kn...
Metric-affine theories in which the gravity Lagrangian is built using (projectively invariant) contr...
We discuss vacuum static, spherically symmetric asymptotically flat solutions of the generalized hyb...
We consider scalar field inflation in the Palatini formulation of general relativity. The covariant ...
We consider the most general 11 parameter parity even quadratic Metric-Affine Theory whose action co...
We study various properties of a Proca field coupled to gravity through minimal and quadrupole inter...
We investigate the effect of the quadratic correction $\alpha R^2$ and non-minimal coupling $\xi \ph...
In this paper, metric-afline theories in which the gravity Lagrangian is built using (projectively i...
The starting point of this work is the original Einstein action, sometimes called the Gamma squared ...
We derive the field equations and the equations of motion for scalar fields and massive test particl...
We argue that all Einstein-Maxwell or Einstein-Proca solutions to general relativity may be used to ...
We propose an extension of the Higgs inflation to the hybrid metric-Palatini gravity, where we intro...
AbstractIn the context of modified gravity, we point out how the Palatini version of these theories ...
We study the field equations of extensions of general relativity formulated within a metric-affine f...
Non-vacuum static spherically-symmetric solutions in Palatini f(R) gravity are examined. It is shown...
Extended metric-Palatini gravity, quadratic in the antisymmetric part of the affine curvature, is kn...
Metric-affine theories in which the gravity Lagrangian is built using (projectively invariant) contr...
We discuss vacuum static, spherically symmetric asymptotically flat solutions of the generalized hyb...
We consider scalar field inflation in the Palatini formulation of general relativity. The covariant ...
We consider the most general 11 parameter parity even quadratic Metric-Affine Theory whose action co...
We study various properties of a Proca field coupled to gravity through minimal and quadrupole inter...
We investigate the effect of the quadratic correction $\alpha R^2$ and non-minimal coupling $\xi \ph...
In this paper, metric-afline theories in which the gravity Lagrangian is built using (projectively i...
The starting point of this work is the original Einstein action, sometimes called the Gamma squared ...
We derive the field equations and the equations of motion for scalar fields and massive test particl...
We argue that all Einstein-Maxwell or Einstein-Proca solutions to general relativity may be used to ...
We propose an extension of the Higgs inflation to the hybrid metric-Palatini gravity, where we intro...
AbstractIn the context of modified gravity, we point out how the Palatini version of these theories ...
We study the field equations of extensions of general relativity formulated within a metric-affine f...
Non-vacuum static spherically-symmetric solutions in Palatini f(R) gravity are examined. It is shown...