4.6 Article

Random skew plane partitions and the Pearcey process

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COMMUNICATIONS IN MATHEMATICAL PHYSICS
卷 269, 期 3, 页码 571-609

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SPRINGER
DOI: 10.1007/s00220-006-0128-8

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We study random skew 3D partitions weighted by q(vol) and, specifically, the q --> 1 asymptotics of local correlations near various points of the limit shape. We obtain sine-kernel asymptotics for correlations in the bulk of the disordered region, Airy kernel asymptotics near a general point of the frozen boundary, and a Pearcey kernel asymptotics near a cusp of the frozen boundary.

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