Absorbing time asymptotics in the oriented swap process
Author:
Affiliation:
1. Institute of Mathematics, Leipzig University
2. Department of Mathematics, University of Wisconsin-Madison
3. Department of Mathematics, University of California, Davis
Publisher
Institute of Mathematical Statistics
Subject
Statistics, Probability and Uncertainty,Statistics and Probability
Reference24 articles.
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2. ROMIK, D. (2015). The Surprising Mathematics of Longest Increasing Subsequences. Institute of Mathematical Statistics Textbooks 4. Cambridge Univ. Press, New York.
3. BAIK, J. and RAINS, E. M. (2001). The asymptotics of monotone subsequences of involutions. Duke Math. J. 109 205–281.
4. Borodin, A., Ferrari, P. L., Prähofer, M. and Sasamoto, T. (2007). Fluctuation properties of the TASEP with periodic initial configuration. J. Stat. Phys. 129 1055–1080.
5. Johansson, K. (2000). Shape fluctuations and random matrices. Comm. Math. Phys. 209 437–476.
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