Abstract
A method of ``blocking`` triangulations that rests on the self-similarity feature of dynamically triangulated random manifolds is proposed and used to define the renormalization group for random geometries. As an illustration, the idea is applied to pure euclidean quantum gravity in 2d. Generalization to more complicated systems and to higher dimensionalities of space-time appears straightforward. ((orig.)).
Johnston, D A;
[1]
Kownacki, J P;
[2]
Krzywicki, A
[2]
- Heriot-Watt Univ., Edinburgh (United Kingdom). Dept. of Mathematics
- Paris-11 Univ., 91 - Orsay (France). Lab. de Physique Theorique et Hautes Energies
Citation Formats
Johnston, D A, Kownacki, J P, and Krzywicki, A.
Random geometries and real space renormalization group.
Netherlands: N. p.,
1995.
Web.
doi:10.1016/0920-5632(95)00364-F.
Johnston, D A, Kownacki, J P, & Krzywicki, A.
Random geometries and real space renormalization group.
Netherlands.
https://doi.org/10.1016/0920-5632(95)00364-F
Johnston, D A, Kownacki, J P, and Krzywicki, A.
1995.
"Random geometries and real space renormalization group."
Netherlands.
https://doi.org/10.1016/0920-5632(95)00364-F.
@misc{etde_101080,
title = {Random geometries and real space renormalization group}
author = {Johnston, D A, Kownacki, J P, and Krzywicki, A}
abstractNote = {A method of ``blocking`` triangulations that rests on the self-similarity feature of dynamically triangulated random manifolds is proposed and used to define the renormalization group for random geometries. As an illustration, the idea is applied to pure euclidean quantum gravity in 2d. Generalization to more complicated systems and to higher dimensionalities of space-time appears straightforward. ((orig.)).}
doi = {10.1016/0920-5632(95)00364-F}
journal = []
volume = {42}
journal type = {AC}
place = {Netherlands}
year = {1995}
month = {Apr}
}
title = {Random geometries and real space renormalization group}
author = {Johnston, D A, Kownacki, J P, and Krzywicki, A}
abstractNote = {A method of ``blocking`` triangulations that rests on the self-similarity feature of dynamically triangulated random manifolds is proposed and used to define the renormalization group for random geometries. As an illustration, the idea is applied to pure euclidean quantum gravity in 2d. Generalization to more complicated systems and to higher dimensionalities of space-time appears straightforward. ((orig.)).}
doi = {10.1016/0920-5632(95)00364-F}
journal = []
volume = {42}
journal type = {AC}
place = {Netherlands}
year = {1995}
month = {Apr}
}