Topology in 4D simplicial quantum gravity
arXiv:hep-lat/9611020 · doi:10.1016/S0370-2693(97)00047-6
Abstract
We simulate 4d simplicial gravity for three topologis S4, S3xS1, (S1)^4 and show that the free energy for these three fixed topology ensembles is the same in the thermodynamic limit. We show, that the next-to-leading order corrections, at least away from the critical point, can be described by kinematic sources.
12 pages, 5 figures
References in corpus (8)
- Focusing on the Fixed Point of 4D Simplicial Gravity
- Scaling in four dimensional quantum gravity
- Further evidence that the transition of 4D dynamical triangulation is 1st order
- Appearence of Mother Universe and Singular Vertices in Random Geometries
- On the exponential bound in four dimensional simplicial gravity
- On the Absence of an Exponential Bound in Four Dimensional Simplicial Gravity
- More on the exponential bound of four dimensional simplicial quantum gravity
- Entropy of random coverings and 4D quantum gravity
Cited by in corpus (6)
- Discrete approaches to quantum gravity in four dimensions
- Quantum gravity: a fluctuating point of view
- Impact of topology in causal dynamical triangulations quantum gravity
- The phase structure of Causal Dynamical Triangulations with toroidal spatial topology
- Balls in Boxes and Quantum Gravity
- Universality of hypercubic random surfaces