I discuss a model for quantized gravitation based on the simplicial lattice discretization. It has been studied in some detail using a comprehensive finite size scaling analysis combined with renormalization group methods. The results are consistent with a value for the universal critical exponent for gravitation $\nu=1/3$, and suggest a simple relationship between Newton's constant, the gravitational correlation length and the observable average space-time curvature. Some perhaps testable phenomenological implications are discussed, such as the scale dependence of Newton's constant and properties of quantum curvature fluctuations
The non-perturbative, lattice field theory approach towards the quantization of Euclidean gravity is...
I review discrete and continuum approaches to quantized gravity based on the covariant Feynman path ...
We report on a nonperturbative formulation of quantum gravity defined via Euclidean dynamical triang...
In this work nonperturbative aspects of quantum gravity are investigated using the lattice formulati...
I review the lattice approach to quantum gravity, and how it relates to the non-trivial ultraviolet ...
The search for typical length scales, eventually diverging at a critical point, is a major goal for ...
Quantum field theories have been incredibly successful at describing many fundamental aspects of rea...
We calculate the spectral dimension for a nonperturbative lattice approach to quantum gravity, known...
A hallmark of non-perturbative theories of quantum gravity is the absence of a fixed background geom...
The canonical approach to quantizing quantum gravity is understood to suffer from pathological non-r...
We examine whether renormalization effects can cause Newton¿s constant to change dramatically with e...
We present the results of a high statistics Monte Carlo study of a model for four dimensional euclid...
On the largest scales there is evidence of discrete structure, examples ofthis are superclusters and...
In quantum gravity perturbation theory in Newton’s constant G is known to be badly divergent, and as...
The issue of local gauge invariance in the simplicial lattice formulation of gravity is examined. We...
The non-perturbative, lattice field theory approach towards the quantization of Euclidean gravity is...
I review discrete and continuum approaches to quantized gravity based on the covariant Feynman path ...
We report on a nonperturbative formulation of quantum gravity defined via Euclidean dynamical triang...
In this work nonperturbative aspects of quantum gravity are investigated using the lattice formulati...
I review the lattice approach to quantum gravity, and how it relates to the non-trivial ultraviolet ...
The search for typical length scales, eventually diverging at a critical point, is a major goal for ...
Quantum field theories have been incredibly successful at describing many fundamental aspects of rea...
We calculate the spectral dimension for a nonperturbative lattice approach to quantum gravity, known...
A hallmark of non-perturbative theories of quantum gravity is the absence of a fixed background geom...
The canonical approach to quantizing quantum gravity is understood to suffer from pathological non-r...
We examine whether renormalization effects can cause Newton¿s constant to change dramatically with e...
We present the results of a high statistics Monte Carlo study of a model for four dimensional euclid...
On the largest scales there is evidence of discrete structure, examples ofthis are superclusters and...
In quantum gravity perturbation theory in Newton’s constant G is known to be badly divergent, and as...
The issue of local gauge invariance in the simplicial lattice formulation of gravity is examined. We...
The non-perturbative, lattice field theory approach towards the quantization of Euclidean gravity is...
I review discrete and continuum approaches to quantized gravity based on the covariant Feynman path ...
We report on a nonperturbative formulation of quantum gravity defined via Euclidean dynamical triang...