We derive the gravitational Lagrangian to all orders of curvature when the canonical constraint algebra is deformed by a phase space function as predicted by some studies into loop quantum cosmology. The deformation function seems to be required to satisfy a nonlinear conservation equation usually found in fluid mechanics and can form discontinuities quite generally. These results arise from attempting to consistently incorporate general spatial inhomogeneities in effective models of loop quantum cosmology rather than directly investigating the nature of signature change in such models. We work within the restriction of not allowing additional degrees of freedom.</p
There exists a large class of generally covariant metric Lagrangians that contain only local terms a...
We show that Einstein’s equations for the gravitational field can be derived from an action which is...
“This is a post-peer-review, pre-copyedit version of an article published in General relativity and ...
Effective models of black holes interior have led to several proposals for regular black holes. In t...
International audienceIn canonical gravity, covariance is implemented by brackets of hypersurface-de...
International audienceDifferent versions of consistent canonical realizations of hypersurface deform...
In this thesis we describe some semi-classical properties of Quantum Gravity by the use of non-trivi...
Loop quantum gravity corrections, in the presence of inhomogeneities, can lead to a deformed constra...
Chamseddine and Mukhanov recently proposed a modified version of general relativity that implements ...
International audienceWe study covariant models for vacuum spherical gravity within a canonical sett...
AbstractThis study uses very simple symmetry and consistency considerations to put constraints on po...
This study uses very simple symmetry and consistency considerations to put constraints on possible F...
We undertake a study of the classical regime in which Planck's constant and Newton's gravitational c...
Inhomogeneous cosmological perturbation equations are derived in loop quantum gravity, taking into a...
General relativity is a generally covariant, locally Lorentz covariant theory of two transverse, tra...
There exists a large class of generally covariant metric Lagrangians that contain only local terms a...
We show that Einstein’s equations for the gravitational field can be derived from an action which is...
“This is a post-peer-review, pre-copyedit version of an article published in General relativity and ...
Effective models of black holes interior have led to several proposals for regular black holes. In t...
International audienceIn canonical gravity, covariance is implemented by brackets of hypersurface-de...
International audienceDifferent versions of consistent canonical realizations of hypersurface deform...
In this thesis we describe some semi-classical properties of Quantum Gravity by the use of non-trivi...
Loop quantum gravity corrections, in the presence of inhomogeneities, can lead to a deformed constra...
Chamseddine and Mukhanov recently proposed a modified version of general relativity that implements ...
International audienceWe study covariant models for vacuum spherical gravity within a canonical sett...
AbstractThis study uses very simple symmetry and consistency considerations to put constraints on po...
This study uses very simple symmetry and consistency considerations to put constraints on possible F...
We undertake a study of the classical regime in which Planck's constant and Newton's gravitational c...
Inhomogeneous cosmological perturbation equations are derived in loop quantum gravity, taking into a...
General relativity is a generally covariant, locally Lorentz covariant theory of two transverse, tra...
There exists a large class of generally covariant metric Lagrangians that contain only local terms a...
We show that Einstein’s equations for the gravitational field can be derived from an action which is...
“This is a post-peer-review, pre-copyedit version of an article published in General relativity and ...