Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Physica A Statistical Mechanics and its Applications

Critical dynamics of the Potts model in several dimensionalities

Eduardo Lage

Published Jan 1, 1987• 4 citations
Publisher
DOI
10.1016/0378-4371(87)90085-9

Related papers

Short-time dynamics and critical behavior of three-dimensional bond-diluted Potts model

Jianwei Yin, Bo Zheng, Vladimir V. Prudnikov +1 more

The European Physical Journal B•Jan 1, 2006•28 citations

Critical dynamics of the two-dimensional Potts model

Eduardo Lage

A dynamical theory for the Potts, model, recently introduced by the author, is applied to the two-dimensional, nearest-neighbour system. A decimation procedure is defined and, in the leading order of the approximations involved, the critical dynamical exponent is obtained for different numbers of Potts states.

Journal of Physics C Solid State Physics•Oct 10, 1986•5 citations

Critical dynamics of the Potts model: short-time Monte Carlo simulations

Roberto da Silva, J. R. Drugowich de Felício

arXiv:cond-mat/0404083•Physics Letters A•Nov 6, 2004•16 citations

The short-time dynamics of the critical Potts model

Lothar Schülke, Bo Zheng

arXiv:cond-mat/9504070•Physics Letters A•Aug 1, 1995•85 citations

Critical behavior of the three-dimensional random-bond Potts model with many states

Wanjie Xiong, Chudong Xu, Zizheng Guo

The critical behavior of the three-dimensional random-bond Potts models with many states ( and ) is studied by the finite-time dynamic method. We evaluate the static and dynamic critical exponents as well as the critical temperatures. The asymptotic critical behavior for is identified with , and but the exponents obtained for with are the only effective ones. Our results support that is positive and the intrinsic can escape the bound suggested by previous work. By comparing with the results for various , we infer that the asymptotic critical behavior of the three-dimensional random-bond Potts model with many states is -dependent.

Phase Transitions•May 29, 2013•0 citations

Critical dynamics of the one-dimensional Potts model

Eduardo Lage

Uses the method developed by Achiam and Kosterlitz (1978) to obtain the dynamical critical exponent of the one-dimensional q-state Potts model. The author finds z=3 (q>2) and z=2 (q=2), thus confirming lower-bound estimates found previously.

Journal of Physics A Mathematical and General•Aug 21, 1985•16 citations
The critical behavior of the three-dimensional random-bond Potts models with many states ( and ) is studied by the finite-time dynamic method. We evaluate the static and dynamic critical exponents as well as the critical temperatures. The asymptotic critical behavior for is identified with , and but the exponents obtained for with are the only effective ones. Our results support that is positive and the intrinsic can escape the bound suggested by previous work. By comparing with the results for various , we infer that the asymptotic critical behavior of the three-dimensional random-bond Potts model with many states is -dependent.