Results 21 to 30 of about 131,795 (285)
The multivariate arithmetic Tutte polynomial [PDF]
We introduce an arithmetic version of the multivariate Tutte polynomial recently studied by Sokal, and a quasi-polynomial that interpolates between the two.
Petter Brändèn, Luca Moci
doaj +1 more source
Potts models on Feynman diagrams [PDF]
10 pages, latex, + 6 postscript ...
Johnston, D. A., Plecháč, P.
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Universality in driven Potts models [PDF]
8 pages, 5 ...
Herpich, Tim, Esposito, Massimiliano
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Potts model on random trees [PDF]
10 pages, 3 ...
Ehrhardt, G. C. M. A., Marsili, M.
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The Potts Fully Frustrated model: Thermodynamics, percolation and dynamics in 2 dimensions [PDF]
We consider a Potts model diluted by fully frustrated Ising spins. The model corresponds to a fully frustrated Potts model with variables having an integer absolute value and a sign.
A. Aharony +54 more
core +3 more sources
ARITHMETIC OF POTTS MODEL HYPERSURFACES [PDF]
We consider Potts model hypersurfaces defined by the multivariate Tutte polynomial of graphs (Potts model partition function). We focus on the behavior of the number of points over finite fields for these hypersurfaces, in comparison with the graph hypersurfaces of perturbative quantum field theory defined by the Kirchhoff graph polynomial.
Marcolli, Matilde, Su, Jessica
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Potts model for haplotype associations [PDF]
Abstract Bayesian spatial modeling has become important in disease mapping and has also been suggested as a useful tool in genetic fine mapping. We have implemented the Potts model and applied it to the Genetic Analysis Workshop 14 (GAW14) simulated data.
Moltchanova, E.V. +2 more
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Scaling in the vicinity of the four-state Potts fixed point [PDF]
We study a self-dual generalization of the Baxter-Wu model, employing results obtained by transfer matrix calculations of the magnetic scaling dimension and the free energy.
Blöte, H. W. J. +2 more
core +3 more sources
The forgotten potts models [PDF]
The q=10 and q=200 state Potts models coupled to 2d gravity are investigated numerically and shown to have continuous phase transitions, contrary to their behavior on a regular lattice. Critical exponents are extracted and possible critical behavior for general q-state Potts models coupled to gravity is discussed.
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Minimalistic real-space renormalization of Ising and Potts Models in two dimensions
We introduce and discuss a real-space renormalization group (RSRG) procedure on very small lattices, which in principle does not require any of the usual approximations, e.g. a cut-off in the expansion of the Hamiltonian in powers of the field.
Gary eWillis +2 more
doaj +1 more source

