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From the 1 of 8 linked papers with an AI index.

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8 papers

math.CO2026

New upper bound for the Ramsey number of odd cycles

Ting Huang, Jiabao Yang, Yaojun Chen

The \emph{-color Ramsey number} is the least integer such that any -edge-coloring of a complete graph has a monochromatic odd cycle

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

Proofs of two conjectures on generalizations of Brouwer's Laplacian conjecture

Junying Lu, Jiabao Yang

Let be a simple graph of order and let be the eigenvalues of its Laplacian matrix. Brouwer conjectured that for every , $…

math.CO2026

Odd covers for complete graphs and complete 3-graphs

Ting Huang, Jiabao Yang, Yaojun Chen

The Graham-Pollak theorem says that one needs at least complete bipartite graphs to cover each edge of a complete graph on vertices exactly once. The odd cover…

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…