Abstract
Periodic Schur process is a generalization of the Schur process introduced in [OR1]. We compute its correlation functions and their bulk scaling limits, and we discuss several applications, including asymptotic analysis of uniform measures on cylindric partitions, time-dependent extensions of the discrete sine kernel, and bulk limit behavior of certain measures on partitions introduced in [NO] in connection with supersymmetric gauge theories
Citation
Alexei Borodin. "Periodic Schur process and cylindric partitions." Duke Math. J. 140 (3) 391 - 468, 1 December 2007. https://doi.org/10.1215/S0012-7094-07-14031-6
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