We use the recently proposed node decimation algorithm for blocking dynamical geometries to investigate a class of models, with central charge greater than unity, coupled to 2D gravity. We demonstrate that the blocking preserves the fractal structure of the surfaces
The dynamical triangulation model of three-dimensional quantum gravity is shown to have a line of tr...
We report on simulations of DT simplicial gravity for manifolds with the topology of the 4-disk. We ...
We present a hydrodynamic lattice gas model for two-dimensional flows on curved surfaces with dynami...
We study numerically the dynamical triangulation formulation of two-dimensional quantum gravity usin...
We introduce and investigate numerically a minimal class of dynamical triangulations of two-dimensio...
We propose a new real-space renormalization group transformation for dynamical triangulations. It is...
We propose a new real-space renormalization group transformation for dynamical triangulations. It is...
We verify that summing 2D DT geometries correctly reproduces the Polyakov action for the conformal m...
We investigate the geometry of a quantum universe with the topology of the four-torus. The study of ...
By appropriate scaling of coupling constants a one-parameter family of ensembles of two-dimensional ...
AbstractBy appropriate scaling of coupling constants a one-parameter family of ensembles of two-dime...
A method to define the complex structure and separate the conformal mode is proposed for a surface c...
We extend a recently proposed real-space renormalization group scheme for dynamical triangulations t...
The dynamical triangulation model of three-dimensional quantum gravity is shown to have a line of tr...
We show that for 1+1 dimensional Causal Dynamical Triangulations (CDT) coupled to 4 massive scalar f...
The dynamical triangulation model of three-dimensional quantum gravity is shown to have a line of tr...
We report on simulations of DT simplicial gravity for manifolds with the topology of the 4-disk. We ...
We present a hydrodynamic lattice gas model for two-dimensional flows on curved surfaces with dynami...
We study numerically the dynamical triangulation formulation of two-dimensional quantum gravity usin...
We introduce and investigate numerically a minimal class of dynamical triangulations of two-dimensio...
We propose a new real-space renormalization group transformation for dynamical triangulations. It is...
We propose a new real-space renormalization group transformation for dynamical triangulations. It is...
We verify that summing 2D DT geometries correctly reproduces the Polyakov action for the conformal m...
We investigate the geometry of a quantum universe with the topology of the four-torus. The study of ...
By appropriate scaling of coupling constants a one-parameter family of ensembles of two-dimensional ...
AbstractBy appropriate scaling of coupling constants a one-parameter family of ensembles of two-dime...
A method to define the complex structure and separate the conformal mode is proposed for a surface c...
We extend a recently proposed real-space renormalization group scheme for dynamical triangulations t...
The dynamical triangulation model of three-dimensional quantum gravity is shown to have a line of tr...
We show that for 1+1 dimensional Causal Dynamical Triangulations (CDT) coupled to 4 massive scalar f...
The dynamical triangulation model of three-dimensional quantum gravity is shown to have a line of tr...
We report on simulations of DT simplicial gravity for manifolds with the topology of the 4-disk. We ...
We present a hydrodynamic lattice gas model for two-dimensional flows on curved surfaces with dynami...