Interfaces in the Potts model. II: Antonov's rule and rigidity of the order disorder interface
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Publication:811040
DOI10.1007/BF02099500zbMath0734.60109OpenAlexW2040636231MaRDI QIDQ811040
Salvador Miracle-Sole, Alain Messager, Jean Ruiz, Senya B. Shlosman
Publication date: 1991
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02099500
Time-dependent statistical mechanics (dynamic and nonequilibrium) (82C99) Other physical applications of random processes (60K40)
Related Items (7)
Critical prewetting in the 2d Ising model ⋮ The effect of boundary conditions on mixing of 2D Potts models at discontinuous phase transitions ⋮ Extrema of 3D Potts interfaces ⋮ Analysis of two-layered random interfaces for two dimensional Widom-Rowlinson's model ⋮ Phase coexistence in partially symmetric \(q\)-state models ⋮ Surface tension, step free energy, and facets in the equilibrium crystal ⋮ The covariance matrix of the Potts model: a random cluster analysis.
Cites Work
- Non-translation invariant Gibbs states with coexisting phases. I: Existence of sharp interface for Widom-Rowlinson type lattice models in three dimensions
- Non-translation invariant Gibbs states with coexisting phases. II: Cluster properties and surface tension
- Statistical mechanical methods in particle structure analysis of lattice field theories. II. Scalar and surface models
- Interfaces in the Potts model. I: Pirogov-Sinai theory of the Fortuin- Kasteleyn representation
- First order phase transitions in lattice and continuous systems: Extension of Pirogov-Sinai theory
- Cluster expansion for abstract polymer models
- On two correlation inequalities for Potts models.
- A study of perfect wetting for Potts and Blume-Capel models with correlation inequalities.
- Rigid interfaces for lattice models at low temperatures.
- Investigation of Gibbsian States for Three-Dimensional Lattice Systems
- Gibbs State Describing Coexistence of Phases for a Three-Dimensional Ising Model
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