In this work we study the stability of the four vector irreducible pieces of the torsion and the nonmetricity tensors in the general quadratic metric-affine Lagrangian in 4 dimensions. This highly constrains the theory reducing the parameter space of the quadratic curvature part from 16 to 5 parameters. We also study the sub-case of Weyl-Cartan gravity, proving that the stability of the vector sector completely fixes the dynamics of the full Lagrangian to just an Einstein-Proca theory or pure General Relativity.Comment: 21 pages, no figures, no table
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
We revisit the definition and some of the characteristics of quadratic theories of gravity with tors...
We consider the most general 11 parameter parity even quadratic Metric-Affine Theory whose action co...
We undertake the construction of quadratic parity-violating terms involving the curvature in the fou...
We consider the most general Quadratic Metric-Affine Gravity setup in the presence of generic matter...
We revisit the definition and some of the characteristics of quadratic theories of gravity with tors...
We examine a gauge model with a Lagrangian, quadratic in the Riemann-Cardan curvature, without a sep...
In this letter we consider the Einsteinian strengths and dynamical degrees of freedom for quadratic ...
International audienceA class of vector-tensor theories arises naturally in the framework of quadrat...
In this article we will construct the most general torsion-free parity-invariant covariant theory of...
Abstract We revisit the definition and some of the characteristics of quadratic theories of gravity ...
The quadratic gravity constraints are reformulated in terms of the Newman-Penrose-like quantities. I...
In the context of the metric-affine Chern-Simons gravity endowed with projective invariance, we deri...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
We revisit the definition and some of the characteristics of quadratic theories of gravity with tors...
We consider the most general 11 parameter parity even quadratic Metric-Affine Theory whose action co...
We undertake the construction of quadratic parity-violating terms involving the curvature in the fou...
We consider the most general Quadratic Metric-Affine Gravity setup in the presence of generic matter...
We revisit the definition and some of the characteristics of quadratic theories of gravity with tors...
We examine a gauge model with a Lagrangian, quadratic in the Riemann-Cardan curvature, without a sep...
In this letter we consider the Einsteinian strengths and dynamical degrees of freedom for quadratic ...
International audienceA class of vector-tensor theories arises naturally in the framework of quadrat...
In this article we will construct the most general torsion-free parity-invariant covariant theory of...
Abstract We revisit the definition and some of the characteristics of quadratic theories of gravity ...
The quadratic gravity constraints are reformulated in terms of the Newman-Penrose-like quantities. I...
In the context of the metric-affine Chern-Simons gravity endowed with projective invariance, we deri...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...
Poincaré gauge theories provide an approach to gravity based on the gauging of the Poincaré group, w...