The Crumpling Transition of Dynamically Triangulated Random Surfaces

Preprint

8 February 1993

preprint
Published by arXiv in arXiv

https://doi.org/10.48550/arXiv.hep-th/9302025

Abstract

We present the crumpling transition in three-dimensional Euclidian space of dynamically triangulated random surfaces with edge extrinsic curvature and fixed topology of a sphere as well as simulations of a dynamically triangulated torus. We used longer runs than previous simulations and give new and more accurate estimates of critical exponents. Our data indicate a cusp singularity in the specific heat. The transition temperature, as well as the exponents are topology dependent.

Keywords

DYNAMICALLY TRIANGULATED RANDOM
TRIANGULATED RANDOM SURFACES
CRUMPLING TRANSITION
TRANSITION
TOPOLOGY

All Related Versions

Version 1, 1993-02-08, ArXiv
Published version: Journal de Physique I, 3 (6), 1359.

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