- #1
jal
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- 0
Has anyone here worked with the Potts model so that they can explain why these two papers, which seem so unrelated can use the same model.
http://arxiv.org/abs/0805.2678
Critical properties of a dilute O($n$) model on the kagome lattice
Authors: Biao Li, Wenan Guo, Henk W.J. Blöte
(Submitted on 17 May 2008)
A critical dilute O($n$) model on the kagome lattice is investigated analytically and numerically. We employ a number of exact equivalences which, in a few steps, link the critical O($n$) spin model on the kagome lattice to the exactly solvable critical $q$-state Potts model on the honeycomb lattice with $q=(n+1)^2$.
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http://arxiv.org/abs/0806.3506
Shaken, but not stirred – Potts model coupled to quantum gravity
Authors: J. Ambjorn, K.N. Anagnostopoulos, R. Loll, I. Pushkina
(Submitted on 21 Jun 2008)
We investigate the critical behaviour of both matter and geometry of the three-state Potts model coupled to two-dimensional Lorentzian quantum gravity in the framework of causal dynamical triangulations
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http://arxiv.org/abs/0805.2678
Critical properties of a dilute O($n$) model on the kagome lattice
Authors: Biao Li, Wenan Guo, Henk W.J. Blöte
(Submitted on 17 May 2008)
A critical dilute O($n$) model on the kagome lattice is investigated analytically and numerically. We employ a number of exact equivalences which, in a few steps, link the critical O($n$) spin model on the kagome lattice to the exactly solvable critical $q$-state Potts model on the honeycomb lattice with $q=(n+1)^2$.
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http://arxiv.org/abs/0806.3506
Shaken, but not stirred – Potts model coupled to quantum gravity
Authors: J. Ambjorn, K.N. Anagnostopoulos, R. Loll, I. Pushkina
(Submitted on 21 Jun 2008)
We investigate the critical behaviour of both matter and geometry of the three-state Potts model coupled to two-dimensional Lorentzian quantum gravity in the framework of causal dynamical triangulations
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