Add to ORKGAbstract. We introduce a new version of discrete holomorphic observables for the critical planar Ising model. These observables are holomorphic spinors defined on double covers of the original multiply connected domain. We com-pute their scaling limits, and show their relation to the ratios of spin correla-tions, thus providing a rigorous proof to a number of formulae for those ratios predicted by CFT arguments. 1
Abstract. We study the 2-dimensional Ising model at critical temperature on a smooth simply-connecte...
The scaling theory for critical phenomena is extended to coupled magnetic systems that consist of tw...
The aim of this paper is to prove the following result. Consider the critical Ising model on the res...
Abstract. We introduce a new version of discrete holomorphic observables for the critical planar Isi...
We generalize Smirnov's discrete holomorphic observables in the critical Ising model to the case of ...
We introduce a notion of s-holomorphicity suitable for certain quantum spin systems in one dimension...
Président: Robert P. LANGLANDS Rapporteurs Yves COLIN de VERDIERE, Marcus SLUPINSKI, Jean-Bernard ZU...
We construct discrete holomorphic observables in the Ising model at criticality and show that they h...
Abstract. We study the critical Ising model on the square lattice in bounded simply connected domain...
Dans cette thèse on explore l'existence et l'universalité du modèle d'Ising planaire, dans un cadre ...
Abstract It is widely believed that the celebrated 2D Ising model at criti-cality has a universal an...
In this thesis we explore the existence and the universality of the planar Ising model, at and near ...
The critical phases of two dimensional lattice models are widely believed to be described by conform...
This thesis is devoted to the study of the local fields in the Ising model. The scaling limit of the...
These lecture notes provide a (almost) self-contained account on conformal invariance of the planar ...
Abstract. We study the 2-dimensional Ising model at critical temperature on a smooth simply-connecte...
The scaling theory for critical phenomena is extended to coupled magnetic systems that consist of tw...
The aim of this paper is to prove the following result. Consider the critical Ising model on the res...
Abstract. We introduce a new version of discrete holomorphic observables for the critical planar Isi...
We generalize Smirnov's discrete holomorphic observables in the critical Ising model to the case of ...
We introduce a notion of s-holomorphicity suitable for certain quantum spin systems in one dimension...
Président: Robert P. LANGLANDS Rapporteurs Yves COLIN de VERDIERE, Marcus SLUPINSKI, Jean-Bernard ZU...
We construct discrete holomorphic observables in the Ising model at criticality and show that they h...
Abstract. We study the critical Ising model on the square lattice in bounded simply connected domain...
Dans cette thèse on explore l'existence et l'universalité du modèle d'Ising planaire, dans un cadre ...
Abstract It is widely believed that the celebrated 2D Ising model at criti-cality has a universal an...
In this thesis we explore the existence and the universality of the planar Ising model, at and near ...
The critical phases of two dimensional lattice models are widely believed to be described by conform...
This thesis is devoted to the study of the local fields in the Ising model. The scaling limit of the...
These lecture notes provide a (almost) self-contained account on conformal invariance of the planar ...
Abstract. We study the 2-dimensional Ising model at critical temperature on a smooth simply-connecte...
The scaling theory for critical phenomena is extended to coupled magnetic systems that consist of tw...
The aim of this paper is to prove the following result. Consider the critical Ising model on the res...