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Limit shapes for the dimer model
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We prove the existence of a limit shape for the dimer model on planar periodic bipartite graphs with an arbitrary fundamental domain and arbitrary periodic weights. This proof is based on a variational principle that uses the locality of the model and the compactness of the space of states.
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Cited by 1 Pith paper
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Gaussian Free Field and Discrete Gaussians in Periodic Dimer Models
Periodic Aztec diamond height fluctuations are shown to decompose into a Gaussian free field plus a discrete-Gaussian random harmonic component.
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