More on the exponential bound of four dimensional simplicial quantum gravity
arXiv:hep-th/9411060 · doi:10.1016/0370-2693(95)00242-D
Abstract
A crucial requirement for the standard interpretation of Monte Carlo simulations of simplicial quantum gravity is the existence of an exponential bound that makes the partition function well-defined. We present numerical data favoring the existence of an exponential bound, and we argue that the more limited data sets on which recently opposing claims were based are also consistent with the existence of an exponential bound.
10 pages, latex, 2 figures
References in corpus (7)
- Curvature and scaling in 4D dynamical triangulation
- Remarks on the entropy of 3-manifolds
- On the Absence of an Exponential Bound in Four Dimensional Simplicial Gravity
- On the exponential bound in four dimensional simplicial gravity
- Volume dependence of the phase boundary in 4D dynamical triangulation
- Entropy and the Approach to the Thermodynamic Limit in Three-Dimensional Simplicial Gravity
- Entropy of random coverings and 4D quantum gravity
Cited by in corpus (15)
- Nonperturbative Quantum Gravity
- Discrete approaches to quantum gravity in four dimensions
- Curvature and scaling in 4D dynamical triangulation
- Singular Vertices and the Triangulation Space of the D-sphere
- Dynamical Triangulations, a Gateway to Quantum Gravity ?
- Lattice Gravity and Random Surfaces
- Simulating Four-Dimensional Simplicial Gravity using Degenerate Triangulations
- Monte Carlo simulations of 4d simplicial quantum gravity
- Topology in 4D simplicial quantum gravity
- Recent progress in the theory of random surfaces and simplicial quantum gravity
- Baby Universes in 4d Dynamical Triangulation
- Lattice Quantum Gravity: Review and Recent Developments
- Multicanonical simulation of 3D dynamical triangulation model and a new phase structure
- A new phase structure in three-dimensional dynamical triangulation model
- Simulating 4D Simplicial Gravity including Degenerate Triangulations