Recent developments in theories of non-Riemannian gravitational interactions are outlined. The question of the motion of a fluid in the presence of torsion and metric gradient fields is approached in terms of the divergence of the Einstein tensor associated with a general connection. In the absence of matter the variational equations associated with a broad class of actions involving non-Riemannian fields give rise to an Einstein-Proca system associated with the standard Levi-Civita connection
We study the conditions of integrability when the boundary terms are considered in the variation of ...
The careful analysis of the duality properties of Riemann's curvature tensor points to possibility o...
The intriguing choice to treat alternative theories of gravity by means of the Palatini approach, na...
Recent developments in theories of non-Riemannian gravitational interactions are outlined. The quest...
We argue that all Einstein-Maxwell or Einstein-Proca solutions to general relativity may be used to ...
Abstract We systematically develop the metric aspects of nonassociative differential geometry tailor...
A simple modification to Einstein's theory of gravity in terms of a non-Riemannian connection is exa...
The main aim of this thesis is to investigate non-Einsteinian interactions in a scalartensor theory ...
A simple modification to Einstein's theory of gravity in terms of a non-Riemannian connection is exa...
A generalization of General Relativity is studied. The standard Einstein-Hilbert action is considere...
We discuss non-relativistic limits of general relativity. In particular, we define a special fine-tu...
We examine the axi-dilatonic sector of low-energy string theory and demonstrate how the gravitationa...
We consider a scalar field action for which the Lagrangian density is a power of the massless Klein-...
We study scalar, fermionic and gauge fields coupled nonminimally to gravity in the Einstein-Cartan f...
We examine a gauge model with a Lagrangian, quadratic in the Riemann-Cardan curvature, without a sep...
We study the conditions of integrability when the boundary terms are considered in the variation of ...
The careful analysis of the duality properties of Riemann's curvature tensor points to possibility o...
The intriguing choice to treat alternative theories of gravity by means of the Palatini approach, na...
Recent developments in theories of non-Riemannian gravitational interactions are outlined. The quest...
We argue that all Einstein-Maxwell or Einstein-Proca solutions to general relativity may be used to ...
Abstract We systematically develop the metric aspects of nonassociative differential geometry tailor...
A simple modification to Einstein's theory of gravity in terms of a non-Riemannian connection is exa...
The main aim of this thesis is to investigate non-Einsteinian interactions in a scalartensor theory ...
A simple modification to Einstein's theory of gravity in terms of a non-Riemannian connection is exa...
A generalization of General Relativity is studied. The standard Einstein-Hilbert action is considere...
We discuss non-relativistic limits of general relativity. In particular, we define a special fine-tu...
We examine the axi-dilatonic sector of low-energy string theory and demonstrate how the gravitationa...
We consider a scalar field action for which the Lagrangian density is a power of the massless Klein-...
We study scalar, fermionic and gauge fields coupled nonminimally to gravity in the Einstein-Cartan f...
We examine a gauge model with a Lagrangian, quadratic in the Riemann-Cardan curvature, without a sep...
We study the conditions of integrability when the boundary terms are considered in the variation of ...
The careful analysis of the duality properties of Riemann's curvature tensor points to possibility o...
The intriguing choice to treat alternative theories of gravity by means of the Palatini approach, na...