We show how to combine our earlier results to deduce strong convergence of the interfaces in the planar critical Ising model and its random-cluster representation to Schramm’s SLE curves with parameter κ = 3 and κ = 16 / 3 respectively
The hexagonal polygon model arises in a natural way via a transformation of the 1–2 model on the hex...
International audienceWe prove the existence of the local weak limit of the measure obtained by samp...
We prove that crossing probabilities for the critical planar Ising model with free boundary conditio...
We prove the convergence of multiple interfaces in the critical planar q = 2 random cluster model an...
In this paper, we provide framework of estimates for describing 2D scaling limits by Schramm’s SLE c...
In this paper, we show that the interfaces in the FK Ising model at criticality in a domain with 4 m...
In this article we show the convergence of a loop ensemble of interfaces in the FK Ising model at cr...
Recently, A. Kempannien and S. Smirnov provided a framework for showing convergence of discrete mode...
This thesis explores different aspects of a surprising field of research: the conformally invariant ...
International audienceIn (Commun. Math. Phys. 374(3):1577–1643, 2020), we have studied the Boltzmann...
The Schramm–Loewner evolution (SLE[subscript κ]) is a candidate for the scaling limit of random curv...
We consider Boltzmann random triangulations coupled to the Ising model on their faces, under Dobrush...
We consider the Ising model at its critical temperature with external magnetic field ha15∕8 on aZ2. ...
22 pages, 4 figuresWe present basic properties of Dipolar SLEs, a new version of stochastic Loewner ...
This thesis contains a rigorous derivation of the path integral formulation of the Isingmodel with m...
The hexagonal polygon model arises in a natural way via a transformation of the 1–2 model on the hex...
International audienceWe prove the existence of the local weak limit of the measure obtained by samp...
We prove that crossing probabilities for the critical planar Ising model with free boundary conditio...
We prove the convergence of multiple interfaces in the critical planar q = 2 random cluster model an...
In this paper, we provide framework of estimates for describing 2D scaling limits by Schramm’s SLE c...
In this paper, we show that the interfaces in the FK Ising model at criticality in a domain with 4 m...
In this article we show the convergence of a loop ensemble of interfaces in the FK Ising model at cr...
Recently, A. Kempannien and S. Smirnov provided a framework for showing convergence of discrete mode...
This thesis explores different aspects of a surprising field of research: the conformally invariant ...
International audienceIn (Commun. Math. Phys. 374(3):1577–1643, 2020), we have studied the Boltzmann...
The Schramm–Loewner evolution (SLE[subscript κ]) is a candidate for the scaling limit of random curv...
We consider Boltzmann random triangulations coupled to the Ising model on their faces, under Dobrush...
We consider the Ising model at its critical temperature with external magnetic field ha15∕8 on aZ2. ...
22 pages, 4 figuresWe present basic properties of Dipolar SLEs, a new version of stochastic Loewner ...
This thesis contains a rigorous derivation of the path integral formulation of the Isingmodel with m...
The hexagonal polygon model arises in a natural way via a transformation of the 1–2 model on the hex...
International audienceWe prove the existence of the local weak limit of the measure obtained by samp...
We prove that crossing probabilities for the critical planar Ising model with free boundary conditio...
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