From Hypergraph Centrality to a Quantitative Version of the Erdős–Ko–Rado Theorem
小
中
大
发布日期:2026-04-09 14:21:07
Centrality is a foundational concept in network analysis that captures the centralizing tendency of a graph. In this talk, we introduce several measures of hypergraph centrality and, from the perspective of extremal set theory, define an index based on the sum of sizes of intersection. Using this index, we compare the intersection strength of families with fixed size, and obtain a quantitative version of the Erdős–Ko–Rado theorem.
黄苏闽,南京信息工程大学数学与统计学院讲师。2025年毕业于厦门大学数学科学学院,师从钱建国教授。主要从事极值图论、极值集合论的研究,相关成果发表于 J. Combin. Theory A, Discrete Math. 等期刊.
学术活动
- 2026/04/11
From Hypergraph Centrality to a Quantitative Version of the Erdős–Ko–Rado Theorem
- 2026/04/11
Existence of the generalized book graphs and beyond
- 2026/04/11
Compact perturbations of truncated Toeplitz products
- 2026/04/10
磁斯格明子的量子效应及其在混合量子系统中的强耦合机制
- 2026/04/10
“大外真知讲坛”第31讲 坚持素养导向,立足语篇教学
- 2026/04/10
“大外真知讲坛”第32讲 面向未来的优秀外语专业人才与外语优秀专业人才的培养


