Conformal invariance of isoradial dimers

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• Zhongyang Li (Cambridge)
• Tuesday 19 November 2013, 14:00-15:00
• MR12, CMS, Wilberforce Road, Cambridge, CB3 0WB.

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An isoradial graph is a planar graph in which each face is inscribable into a circle of common radius. We study the 2-dimensional perfect matchings on a bipartite isoradial graph, obtained from the union of an isoradial graph and its interior dual graph. Using the isoradial graph to approximate a simply- connected domain bounded by a simple closed curve, by letting the mesh size go to zero, we prove that in the scaling limit, the distribution of height is conformally invariant and converges to a Gaussian free field.

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