We find discrete holomorphic parafermions of the Ashkin–Teller model on the critical line, by mapping appropriate interfaces of the model onto the O(n = 1) model. We give support to the conjecture that the curve created by the insertion of parafermionic operators at two points on the boundary is SLE(4, ρ, ρ), where ρ varies along the critical line
The 1-2 model on the hexagonal lattice is a model of statistical mechanics in which each vertex is c...
We have considered a particular conformal model, called WD3, where the disorder effects are non triv...
Président: Robert P. LANGLANDS Rapporteurs Yves COLIN de VERDIERE, Marcus SLUPINSKI, Jean-Bernard ZU...
We define parafermionic observables in various lattice loop models, including examples where no Kram...
15 pages, 3 figures.International audienceWe present an extensive study of interfaces defined in the...
We consider boundary conditions compatible with discrete holomorphicity for the dilute O(n) and C lo...
We generalize Smirnov's discrete holomorphic observables in the critical Ising model to the case of ...
Abstract. We introduce a new version of discrete holomorphic observables for the critical planar Isi...
This volume is based on the PhD thesis of the author. Through the examples of the self-avoiding walk...
These lecture notes provide a (almost) self-contained account on conformal invariance of the planar ...
The two-dimensional Ashkin-Teller model provides the simplest example of a statistical system exhibi...
It has recently been established that imposing the condition of discrete holomorphicity on a lattice...
We introduce the notion of parafermionic fields as the chiral fields which describe particle excitat...
We study parafermion chains with Zk symmetry subject to a periodic binary drive, focusing on the cas...
We introduce a novel parafermionic theory for which the conformal dimension of the basic parafermion...
The 1-2 model on the hexagonal lattice is a model of statistical mechanics in which each vertex is c...
We have considered a particular conformal model, called WD3, where the disorder effects are non triv...
Président: Robert P. LANGLANDS Rapporteurs Yves COLIN de VERDIERE, Marcus SLUPINSKI, Jean-Bernard ZU...
We define parafermionic observables in various lattice loop models, including examples where no Kram...
15 pages, 3 figures.International audienceWe present an extensive study of interfaces defined in the...
We consider boundary conditions compatible with discrete holomorphicity for the dilute O(n) and C lo...
We generalize Smirnov's discrete holomorphic observables in the critical Ising model to the case of ...
Abstract. We introduce a new version of discrete holomorphic observables for the critical planar Isi...
This volume is based on the PhD thesis of the author. Through the examples of the self-avoiding walk...
These lecture notes provide a (almost) self-contained account on conformal invariance of the planar ...
The two-dimensional Ashkin-Teller model provides the simplest example of a statistical system exhibi...
It has recently been established that imposing the condition of discrete holomorphicity on a lattice...
We introduce the notion of parafermionic fields as the chiral fields which describe particle excitat...
We study parafermion chains with Zk symmetry subject to a periodic binary drive, focusing on the cas...
We introduce a novel parafermionic theory for which the conformal dimension of the basic parafermion...
The 1-2 model on the hexagonal lattice is a model of statistical mechanics in which each vertex is c...
We have considered a particular conformal model, called WD3, where the disorder effects are non triv...
Président: Robert P. LANGLANDS Rapporteurs Yves COLIN de VERDIERE, Marcus SLUPINSKI, Jean-Bernard ZU...