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Convolution Estimates and Number of Disjoint Partitions
[摘要] Let $X$ be a finite collection of sets. We count the number of ways a disjoint union of $n-1$ subsets in $X$ is a set in $X$, and estimate the number from above by $|X|^{c(n)}$ where $$c(n)=\left(1-\frac{(n-1)\ln (n-1)}{n\ln n} \right)^{-1}.$$ This extend
[发布日期]  [发布机构] 
[效力级别]  [学科分类] 离散数学和组合数学
[关键词] Clusters;Disjoint partitions;Hamming cube [时效性] 
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