The size of t-cores and hook lengths of random cells in random partitions-Reference-Cited by-同舟云学术

The size of t-cores and hook lengths of random cells in random partitions

Published:2023-02-01 Issue:1 Volume:33 Page:
ISSN:1050-5164
Container-title:The Annals of Applied Probability
language:
Short-container-title:Ann. Appl. Probab.

Author:

Ayyer Arvind¹,Sinha Shubham²

Affiliation:

1. Department of Mathematics, Indian Institute of Science

2. Department of Mathematics, University of California San Diego

Publisher

Institute of Mathematical Statistics

Subject

Statistics, Probability and Uncertainty,Statistics and Probability

Reference16 articles.

1. James, G. and Kerber, A. (1981). The Representation Theory of the Symmetric Group. Encyclopedia of Mathematics and Its Applications 16. Addison-Wesley, Reading, MA.

2. Billingsley, P. (1995). Probability and Measure, 3rd ed. Wiley Series in Probability and Mathematical Statistics. Wiley, New York.

3. ANDERSON, J. (2008). An asymptotic formula for the t-core partition function and a conjecture of Stanton. J. Number Theory 128 2591–2615.

4. ANDREWS, G. E. (1976). The Theory of Partitions. Encyclopedia of Mathematics and Its Applications, Vol. 2. Addison-Wesley Co., Reading, MA–London–Amsterdam.

5. AYYER, A. and LINUSSON, S. (2017). Correlations in the multispecies TASEP and a conjecture by Lam. Trans. Amer. Math. Soc. 369 1097–1125.

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