International audienceWe consider non-chiral, full Lorentz group-based Plebanski formulation of general relativity in its version that utilizes the Lagrange multiplier field Phi with ``internal'' indices. The Hamiltonian analysis of this version of the theory turns out to be simpler than in the previously considered in the literature version with Phi carrying spacetime indices. We then extend the Hamiltonian analysis to a more general class of theories whose action contains scalars invariants constructed from Phi. Such theories have recently been considered in the context of unification of gravity with other forces. We show that these more general theories have six additional propagating degrees of freedom as compared to general relativity,...
This letter describes a novel derivation of general relativity by considering the (non)self-consiste...
General relativity is a generally covariant, locally Lorentz covariant theory of two transverse, tra...
The Hamiltonian approach to General Relativity is developed similarly to the Wheeler-DeWitt Hamilton...
25 pages, no figures, references addedWe study the Hamiltonian formulation of Plebanski theory in bo...
18 pagesWe establish an equivalence between the Hamiltonian formulation of the Plebanski action for ...
International audienceMinimally modified gravity theories are modifications of general relativity wi...
International audienceWe study the Hamiltonian formulation of the general first order action of gene...
International audienceWe perform a Hamiltonian analysis of a large class of scalar-tensor Lagrangian...
28 pagesInternational audienceWe study a modification of the Plebanski action for general relativity...
Abstract: This article is a summary of the non-geometrical Lorentz-invariant theory of gra...
We rederive the results of our companion paper, for matching spacetime and internal signa-ture, by a...
AbstractWe study the transformation leading from Arnowitt, Deser, Misner (ADM) Hamiltonian formulati...
The Hamiltonian formulation of the teleparallel equivalent of general relativity is developed from a...
Abstract. We review, in the light of recent developments, the existing relations between gravity and...
In a recent work, a dual formulation of group field theories as non-commutative quantum field theori...
This letter describes a novel derivation of general relativity by considering the (non)self-consiste...
General relativity is a generally covariant, locally Lorentz covariant theory of two transverse, tra...
The Hamiltonian approach to General Relativity is developed similarly to the Wheeler-DeWitt Hamilton...
25 pages, no figures, references addedWe study the Hamiltonian formulation of Plebanski theory in bo...
18 pagesWe establish an equivalence between the Hamiltonian formulation of the Plebanski action for ...
International audienceMinimally modified gravity theories are modifications of general relativity wi...
International audienceWe study the Hamiltonian formulation of the general first order action of gene...
International audienceWe perform a Hamiltonian analysis of a large class of scalar-tensor Lagrangian...
28 pagesInternational audienceWe study a modification of the Plebanski action for general relativity...
Abstract: This article is a summary of the non-geometrical Lorentz-invariant theory of gra...
We rederive the results of our companion paper, for matching spacetime and internal signa-ture, by a...
AbstractWe study the transformation leading from Arnowitt, Deser, Misner (ADM) Hamiltonian formulati...
The Hamiltonian formulation of the teleparallel equivalent of general relativity is developed from a...
Abstract. We review, in the light of recent developments, the existing relations between gravity and...
In a recent work, a dual formulation of group field theories as non-commutative quantum field theori...
This letter describes a novel derivation of general relativity by considering the (non)self-consiste...
General relativity is a generally covariant, locally Lorentz covariant theory of two transverse, tra...
The Hamiltonian approach to General Relativity is developed similarly to the Wheeler-DeWitt Hamilton...