The asymptotic normality of \((s,s+1)\)-cores with distinct parts
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Publication:2309223
DOI10.37236/8770zbMath1435.05020arXiv1809.00412OpenAlexW3011991575MaRDI QIDQ2309223
János Komlós, Gábor Tusnády, Emily Sergel
Publication date: 30 March 2020
Published in: The Electronic Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1809.00412
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- Central limit theorems, Lee-Yang zeros, and graph-counting polynomials
- Core partitions into distinct parts and an analog of Euler's theorem
- Abaci structures of \((s, ms\pm1)\)-core partitions
- A bijection between dominant Shi regions and core partitions
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- Central limit theorems from the roots of probability generating functions
- Central and local limit theorems applied to asymptotic enumeration
- An estimate of the remainder in a combinatorial central limit theorem
- A bijection between dominant Shi regions and core partitions
- Stirling Behavior is Asymptotically Normal
- A Combinatorial Central Limit Theorem
- Statistical Tests Based on Permutations of the Observations
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