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Three phases of macroscopic domains have been seen for large but finiteperiodic dimer models; these are known as the frozen, rough and smooth phases.The transition region between the frozen and rough region has received a lot ofattention for the last twenty years and recently work has been underway tounderstand the rough-smooth transition region in the case of the two-periodicAztec diamond. We compute uniform asymptotics for dimer-dimer correlations ofthe two-periodic Aztec diamond when the dimers lie in the rough-smoothtransition region. These asymptotics rely on a formula found in [5] for theinverse Kasteleyn matrix, they also apply to a related infinite dimer model.

Dimer-dimer correlations at the rough-smooth boundary