Fluid random surfaces with extrinsic curvature. II

Konstantinos Anagnostopoulos, Mark Bowick, Paul Coddington, Marco Falcioni, Leping Han, Geoffrey Harris, Enzo Marinari

Research output: Contribution to journalArticle

43 Scopus citations

Abstract

We present the results of an extension of our previous work on large-scale simulations of dynamically triangulated toroidal random surfaces embedded in R3 with extrinsic curvature. We find that the extrinsic-curvature specific heat peak ceases to grow on lattices with more than 576 nodes and that the location of the peak λc also stabilizes. The evidence for a true crumpling transition is still weak. If we assume it exists we can say that the finite-size scaling exponent α/ηd is very close to zero or negative. On the other hand our new data does rule out the observed peak as being a finite-size artifact of the persistence length becoming comparable to the extent of the lattice.

Original languageEnglish (US)
Pages (from-to)102-106
Number of pages5
JournalPhysics Letters B
Volume317
Issue number1-2
DOIs
StatePublished - Nov 4 1993

ASJC Scopus subject areas

  • Nuclear and High Energy Physics

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    Anagnostopoulos, K., Bowick, M., Coddington, P., Falcioni, M., Han, L., Harris, G., & Marinari, E. (1993). Fluid random surfaces with extrinsic curvature. II. Physics Letters B, 317(1-2), 102-106. https://doi.org/10.1016/0370-2693(93)91577-A