Conformal invariance and universality in the 2D lsing model

Update: 2008-05-06

Description

We will show that on a lage class of planar graphs, Ising model has a conformally invariant scaling limit at critical temperature. Joint work with Dmitry Chelkak (St.Petersburg State University)

Comments

In Channel

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Zero-free regions for multivariate Tutte polynomials

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Trees versus connected graphs II

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Random randomly coloured graphs

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Trees versus connected graphs I

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Large deviations and quantum gravity

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A Grassmann algebra related to spanning forests

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Counting lattice paths with the kernel method

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Prudent and quasi-prudent self-avoiding walks and polygons

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Boundary partitions in trees and dimers

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Dimer partition functions on surface graphs of higher genus

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Exact enumeration of plane partitions and rhombus tilings

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Dimer packings with gaps and electrostatics: boundary interactions

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The bead model

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Alternative tableaux, permutations and partially asymmetric exclusion process

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Conformal invariance and universality in the 2D lsing model

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Entanglement in the XXZ chain

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Conformal invariance and universality in the 2D lsing model

#box-pro-ellipsis-175750738927186{-webkit-line-clamp:2;}Conformal invariance and universality in the 2D lsing model

Conformal invariance and universality in the 2D lsing model

Steve Greenham

Conformal invariance and universality in the 2D lsing model