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From the 2 of 13 linked papers with an AI index.

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13 papers

math.CO2026

Rigidity and stability for biased cross-intersecting families

Yongjiang Wu, Lihua Feng

The paper proves a sharp inequality for the product of measures of cross‑intersecting families under biased product measures, confirming a conjecture, and establishes a linear‑type…

math.CO2026

The binomial norm of intersecting-union families

Yongjiang Wu, Lihua Feng

The paper proves Frankl's conjecture that any family of subsets of [n] where every two sets intersect and no two cover [n] satisfies the Lubell bound ≤ (n+1)/6, and it characterize…

math.CO2026

Random partition for Tokushige's -wise intersecting conjecture

Yongjiang Wu, Lihua Feng

Let and let . Let denote the product measure on where each coordinate is included independently with probabi…

math.CO2026

Improved bound on symmetric differences of intersecting families

Lihua Feng, Zejun Huang, Qifan Wang +1

For a family , it is called intersecting if for all . We use $\mathcal{SD}(\mathcal{F}) = \{F \triangle G : F, G \in \math…

math.CO2026

The Suda-Tanaka-Tokushige conjecture for -biased intersecting families

Yongjiang Wu, Lihua Feng

In 2017, Suda, Tanaka and Tokushige conjectured that if with , then every intersecting family satisfies…

math.CO2026

Two results on set families: sturdiness and intersection

Yongjiang Wu, Zhiyi Liu, Lihua Feng +1

This paper resolves two open problems in extremal set theory. For a family and , we denote $\mathcal{F} (i,\bar{j})=\{F\backslash\{i\}:…