Bridges in the random-cluster model
From MaRDI portal
Publication:254949
DOI10.1016/j.nuclphysb.2015.12.001zbMath1332.82013arXiv1509.00668OpenAlexW2127959768MaRDI QIDQ254949
Nikolaos G. Fytas, Martin Weigel, Eren Metin Elçi
Publication date: 8 March 2016
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1509.00668
Trees (05C05) Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Interacting random processes; statistical mechanics type models; percolation theory (60K35) Percolation (82B43) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The self-dual point of the two-dimensional random-cluster model is critical for \(q \geqslant 1\)
- On monochromatic arm exponents for 2D critical percolation
- Dynamical critical behavior of the Swendson-Wang algorithm: The two-dimensional three-state Potts model revisited
- Logarithmic corrections and finite-size scaling in the two-dimensional 4-state Potts model
- Scaling limits of loop-erased random walks and uniform spanning trees
- Critical exponents for two-dimensional percolation
- The stochastic random-cluster process and the uniqueness of random-cluster measures
- A simple test on 2-vertex- and 2-edge-connectivity
- Universal amplitude ratios in the critical two-dimensional Ising model on a torus
- Operator content of the critical Potts model in \(d\) dimensions and logarithmic correlations
- Thermal operators and cluster topology in theq-state Potts model
- Critical percolation in the plane: conformal invariance, Cardy's formula, scaling limits
- Percolation
- Probability on Graphs
- Percolation
- Conformal invariance of lattice models
