We formulate a non-perturbative lattice model of two-dimensional Lorentzian quantum gravity by performing the path integral over geometries with a causal structure. The model can be solved exactly at the discretized level. Its continuum limit coincides with the theory obtained by quantizing 2d continuum gravity in proper-time gauge, but it disagrees with 2d gravity defined via matrix models or Liouville theory. By allowing topology change of the compact spatial slices (i.e. baby universe creation), one obtains agreement with the matrix models and Liouville theory
In two space-time dimensions, there is a theory of Lorentzian quantum gravity which can be defined b...
It is well-known that the sum over topologies in quantum gravity is ill- defined, due to a super-ex...
We provide compelling evidence that a previously introduced model of nonperturbative 2D Lorentzian q...
We formulate a non-perturbative lattice model of two-dimensional Lorentzian quantum gravity by perfo...
We formulate a non-perturbative lattice model of two-dimensional Lorentzian quantum gravity by perf...
We describe the motivation behind the recent formulation of a nonperturbative path integral for Lore...
We construct a well-defined regularized path integral for Lorentzian quantum gravity in terms of dyn...
In these lecture notes, I describe the motivation behind a recent formulation of a non-perturbative ...
Fruitful ideas on how to quantize gravity are few and far between. In this paper, we give a complete...
One can try to define the theory of quantum gravity as the sum over geometries. In two dimensions th...
We construct a combined non-perturbative path integral over geometries and topologies for two-dimens...
In two space-time dimensions, there is a theory of Lorentzian quantum gravity which can be defined b...
The recent progress in the Causal Dynamical Triangulations (CDT) approach to quantum gravity indicat...
In this thesis we analyze a very simple model of two dimensional quantum gravity based on causal dyn...
The recent progress in the Causal Dynamical Triangulations (CDT) approach to quantum gravity indicat...
In two space-time dimensions, there is a theory of Lorentzian quantum gravity which can be defined b...
It is well-known that the sum over topologies in quantum gravity is ill- defined, due to a super-ex...
We provide compelling evidence that a previously introduced model of nonperturbative 2D Lorentzian q...
We formulate a non-perturbative lattice model of two-dimensional Lorentzian quantum gravity by perfo...
We formulate a non-perturbative lattice model of two-dimensional Lorentzian quantum gravity by perf...
We describe the motivation behind the recent formulation of a nonperturbative path integral for Lore...
We construct a well-defined regularized path integral for Lorentzian quantum gravity in terms of dyn...
In these lecture notes, I describe the motivation behind a recent formulation of a non-perturbative ...
Fruitful ideas on how to quantize gravity are few and far between. In this paper, we give a complete...
One can try to define the theory of quantum gravity as the sum over geometries. In two dimensions th...
We construct a combined non-perturbative path integral over geometries and topologies for two-dimens...
In two space-time dimensions, there is a theory of Lorentzian quantum gravity which can be defined b...
The recent progress in the Causal Dynamical Triangulations (CDT) approach to quantum gravity indicat...
In this thesis we analyze a very simple model of two dimensional quantum gravity based on causal dyn...
The recent progress in the Causal Dynamical Triangulations (CDT) approach to quantum gravity indicat...
In two space-time dimensions, there is a theory of Lorentzian quantum gravity which can be defined b...
It is well-known that the sum over topologies in quantum gravity is ill- defined, due to a super-ex...
We provide compelling evidence that a previously introduced model of nonperturbative 2D Lorentzian q...