PoS - Proceedings of Science
Volume 396 - The 38th International Symposium on Lattice Field Theory (LATTICE2021) - Plenary presentation
Recent work on tessellations of hyperbolic geometries
J. Unmuth-Yockey*, M. Asaduzzaman, S. Catterall, J. Hubisz and R. Nelson
Full text: pdf
Pre-published on: May 16, 2022
Published on:
Abstract
We review the construction and definition of lattice curvature, and present progress on calculations of the two-point correlation function of scalar field theory on hyperbolic lattices. We find the boundary-to-boundary correlation function
possesses power-law dependence on the boundary distance in both the free, and interacting
theories in both two and three dimensions. Moreover, the power-law dependence follows the continuum Klebanov-Witten formula closely.
DOI: https://doi.org/10.22323/1.396.0016
How to cite

Metadata are provided both in "article" format (very similar to INSPIRE) as this helps creating very compact bibliographies which can be beneficial to authors and readers, and in "proceeding" format which is more detailed and complete.

Open Access
Creative Commons LicenseCopyright owned by the author(s) under the term of the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.