We investigate a lattice model for Euclidean quantum gravity based on discretization of the Palatini formulation of General Relativity. Using Monte Carlo simulation we show that while a naive approach fails to lead to a vacuum state consistent with the emergence of classical spacetime, this problem may be evaded if the lattice action is supplemented by an appropriate counter term. In this new model we find regions of the parameter space which admit a ground state which can be interpreted as (Euclidean) de Sitter space
We show that the algebra of discretized spatial diffeomorphism constraints in Hamiltonian lattice qu...
We review the status of different approaches to lattice quantum gravity indicating the successes and...
We report on a nonperturbative formulation of quantum gravity defined via Euclidean dynamical triang...
Just as for non-abelian gauge theories at strong coupling, discrete lattice methods are a natural to...
AbstractWe propose a regularized lattice model for quantum gravity purely formulated in terms of fer...
Abstract We consider a SO(d) gauge theory in a Euclidean d-dimensional spacetime, which is known to ...
A novel structure-preserving algorithm for general relativity in vacuum is derived from a lattice ga...
I discuss some aspects of a lattice approach to canonical quantum gravity in a connection formulatio...
Physical properties of the quantum gravitational vacuum state are explored by solving a lattice vers...
We investigate the discretized version of the compact Randall-Sundrum model. By studying the mass ei...
We advocate lattice methods as the tool of choice to constructively define a backgroundindependent t...
Dynamical Triangulations provide us with a lattice regularization of four-dimensional Euclidean quan...
A lattice model for four dimensional Euclidean quantum general relativity is proposed for a simplici...
We derive the dynamical equations for a non-local gravity model in the Palatini formalism and we dis...
A lattice quantum gravity model in 4 dimensional Riemannian spacetime is constructed based on the SU...
We show that the algebra of discretized spatial diffeomorphism constraints in Hamiltonian lattice qu...
We review the status of different approaches to lattice quantum gravity indicating the successes and...
We report on a nonperturbative formulation of quantum gravity defined via Euclidean dynamical triang...
Just as for non-abelian gauge theories at strong coupling, discrete lattice methods are a natural to...
AbstractWe propose a regularized lattice model for quantum gravity purely formulated in terms of fer...
Abstract We consider a SO(d) gauge theory in a Euclidean d-dimensional spacetime, which is known to ...
A novel structure-preserving algorithm for general relativity in vacuum is derived from a lattice ga...
I discuss some aspects of a lattice approach to canonical quantum gravity in a connection formulatio...
Physical properties of the quantum gravitational vacuum state are explored by solving a lattice vers...
We investigate the discretized version of the compact Randall-Sundrum model. By studying the mass ei...
We advocate lattice methods as the tool of choice to constructively define a backgroundindependent t...
Dynamical Triangulations provide us with a lattice regularization of four-dimensional Euclidean quan...
A lattice model for four dimensional Euclidean quantum general relativity is proposed for a simplici...
We derive the dynamical equations for a non-local gravity model in the Palatini formalism and we dis...
A lattice quantum gravity model in 4 dimensional Riemannian spacetime is constructed based on the SU...
We show that the algebra of discretized spatial diffeomorphism constraints in Hamiltonian lattice qu...
We review the status of different approaches to lattice quantum gravity indicating the successes and...
We report on a nonperturbative formulation of quantum gravity defined via Euclidean dynamical triang...