By appropriate scaling of coupling constants a one-parameter family of ensembles of two-dimensional geometries is obtained, which interpolates between the ensembles of (generalized) causal dynamical triangulations and ordinary dynamical triangulations. We study the fractal properties of the associated continuum geometries and identify both global and local Hausdorff dimensions
We verify that summing 2D DT geometries correctly reproduces the Polyakov action for the conformal m...
The search for typical length scales, eventually diverging at a critical point, is a major goal for ...
The search for scale-invariant random geometries is central to the Asymptotic Safety hypothesis for ...
AbstractBy appropriate scaling of coupling constants a one-parameter family of ensembles of two-dime...
By appropriate scaling of coupling constants a one-parameter family of ensem-bles of two-dimensional...
We examine the scaling of geodesic correlation functions in two-dimensional gravity and in spin syst...
We analyze the universal properties of a new two-dimensional quantum gravity model defined in terms ...
We calculate the spectral dimension for a nonperturbative lattice approach to quantum gravity, known...
The statistical properties of dynamically triangulated manifolds (DT mfds) in terms of the geodesic ...
Causal dynamical triangulation (CDT) is a nonperturbative quantization of general relativity. Hořava...
We review recent developments in the understanding of the fractal properties of quantum spacetime of...
A potentially powerful approach to quantum gravity has been developed over the last few years under ...
The phenomenon of scale dependent spectral dimension has attracted special interest in the quantum g...
We show that there exists a divergent correlation length in 2d quantum gravity for the matter fields...
Quantum field theories have been incredibly successful at describing many fundamental aspects of rea...
We verify that summing 2D DT geometries correctly reproduces the Polyakov action for the conformal m...
The search for typical length scales, eventually diverging at a critical point, is a major goal for ...
The search for scale-invariant random geometries is central to the Asymptotic Safety hypothesis for ...
AbstractBy appropriate scaling of coupling constants a one-parameter family of ensembles of two-dime...
By appropriate scaling of coupling constants a one-parameter family of ensem-bles of two-dimensional...
We examine the scaling of geodesic correlation functions in two-dimensional gravity and in spin syst...
We analyze the universal properties of a new two-dimensional quantum gravity model defined in terms ...
We calculate the spectral dimension for a nonperturbative lattice approach to quantum gravity, known...
The statistical properties of dynamically triangulated manifolds (DT mfds) in terms of the geodesic ...
Causal dynamical triangulation (CDT) is a nonperturbative quantization of general relativity. Hořava...
We review recent developments in the understanding of the fractal properties of quantum spacetime of...
A potentially powerful approach to quantum gravity has been developed over the last few years under ...
The phenomenon of scale dependent spectral dimension has attracted special interest in the quantum g...
We show that there exists a divergent correlation length in 2d quantum gravity for the matter fields...
Quantum field theories have been incredibly successful at describing many fundamental aspects of rea...
We verify that summing 2D DT geometries correctly reproduces the Polyakov action for the conformal m...
The search for typical length scales, eventually diverging at a critical point, is a major goal for ...
The search for scale-invariant random geometries is central to the Asymptotic Safety hypothesis for ...