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8 papers

math.CO2026

On the distinct maximal-clique sizes in -uniform hypergraphs

Jiabao Yang, Leilei Zhang

The paper proves that the number of distinct maximal‑clique sizes in 3‑uniform hypergraphs on n vertices grows on the order of the iterated logarithm log* n, settling a question of…

math.CO2026

Further Results on the Maximum Number of Stars in Graphs with Forbidden Properties

Yuxuan Liu, Jia-Bao Yang, Leilei Zhang

A graph is called -edge-hamiltonian if every linear forest (i.e., a disjoint union of paths) with at most edges is contained in a Hamilton cycle of . In 2018, Füredi…

math.CO2026

Counterexamples to the Balogh-Linz-Patkós Conjecture

Jia-Bao Yang, Leilei Zhang

A set system is called -intersecting if for every pair of sets A set system is -Sperner if it does not cont…

math.CO2026

The maximum number of triangles in graphs without vertex disjoint friendship graphs

Wanfang Chen, Jia-Bao Yang, Leilei Zhang

Given graphs and , the generalized Turán number is the maximum number of copies of among all -vertex -free graphs. The friendship graph

math.CO2026

Extremal problems about the order and size of nonhamiltonian locally linear graphs

Feng Liu, Leilei Zhang

The interaction between local traits and global frameworks of mathematical objects has long endured as a central theme in various mathematical domains. A graph \(G\) is referred to…

math.CO2026

Hamiltonian Properties of 3-Connected Claw-Free Graphs and Line Graphs of 3-Hypergraphs

Kenta Ozeki, Leilei Zhang

Motivated by Thomassen's well-known line graph conjecture, many researchers have explored sufficient conditions for claw-free graphs to be Hamiltonian or Hamilton-connected. In 199…