Add to ORKGWe suggest how versions of Schramm’s SLE can be used to describe the scaling limit of some off-critical 2D lattice models. Many open questions remain
Logarithmic Conformal Field Theories (LCFTs) are crucial for describing the critical behavior of a v...
학위논문 (석사)-- 서울대학교 대학원 : 수리과학부, 2012. 2. 강남규.This paper is a servay paper of [KM11] focused on a conn...
Square ice is a statistical mechanics model for two-dimensional ice, widely believed to have a confo...
We suggest how versions of Schramm’s SLE can be used to describe the scaling limit of some off-crit...
Great progress in the understanding of conformally invariant scaling limits of stochastic models, ha...
4 pages, 2 figures, v2: typos corrected, published versionInternational audienceThe Schramm-Loewner ...
We prove the convergence of multiple interfaces in the critical planar q = 2 random cluster model an...
A number of two-dimensional models in statistical physics are conjectured to have scaling limits at ...
In 2000, O. Schramm [4] introduced a one-parameter family of random growth processes in two dimen-si...
In this paper, we provide a framework of estimates for describing 2D scaling limits by Schramm's SLE...
We provide a representation for the scaling limit of the d=2 critical Ising magnetization field as a...
In this lecture we present the main ideas of the convergence, in the scaling limit, of the critical ...
We consider a model for planar random growth in which growth on the cluster is concentrated in areas...
45 pages, 2 figuresInternational audienceTwo dimensional loop erased random walk (LERW) is a random ...
Many 2D critical lattice models are believed to have conformally invariant scal-ing limits. This bel...
Logarithmic Conformal Field Theories (LCFTs) are crucial for describing the critical behavior of a v...
학위논문 (석사)-- 서울대학교 대학원 : 수리과학부, 2012. 2. 강남규.This paper is a servay paper of [KM11] focused on a conn...
Square ice is a statistical mechanics model for two-dimensional ice, widely believed to have a confo...
We suggest how versions of Schramm’s SLE can be used to describe the scaling limit of some off-crit...
Great progress in the understanding of conformally invariant scaling limits of stochastic models, ha...
4 pages, 2 figures, v2: typos corrected, published versionInternational audienceThe Schramm-Loewner ...
We prove the convergence of multiple interfaces in the critical planar q = 2 random cluster model an...
A number of two-dimensional models in statistical physics are conjectured to have scaling limits at ...
In 2000, O. Schramm [4] introduced a one-parameter family of random growth processes in two dimen-si...
In this paper, we provide a framework of estimates for describing 2D scaling limits by Schramm's SLE...
We provide a representation for the scaling limit of the d=2 critical Ising magnetization field as a...
In this lecture we present the main ideas of the convergence, in the scaling limit, of the critical ...
We consider a model for planar random growth in which growth on the cluster is concentrated in areas...
45 pages, 2 figuresInternational audienceTwo dimensional loop erased random walk (LERW) is a random ...
Many 2D critical lattice models are believed to have conformally invariant scal-ing limits. This bel...
Logarithmic Conformal Field Theories (LCFTs) are crucial for describing the critical behavior of a v...
학위논문 (석사)-- 서울대학교 대학원 : 수리과학부, 2012. 2. 강남규.This paper is a servay paper of [KM11] focused on a conn...
Square ice is a statistical mechanics model for two-dimensional ice, widely believed to have a confo...