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19982026
most citedA unified approach to hypergraph stability

16 citations · 192 across the 105 of their papers we have counts for

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Showing 2026Show all

9 papers · 1 filter

math.CO2026

Sharper Zarankiewicz and Diagonal Bipartite Ramsey Bounds

Dhruv Mubayi

We prove that there is an absolute positive constant such that every bipartite graph with vertices in each part and at least edges contains a complete bipartite gra…

math.CO2026

Erdős-Sós for digraphs

Dhruv Mubayi, Jacques Verstraete

It is shown that every Eulerian digraph on vertices with more than arcs contains every oriented tree with edges. The digraphs have no loops or repeated arcs, but o…

math.CO2026

Maximizing in graphs with fixed edge density

József Balogh, Andrzej Grzesik, Bernard Lidický +3

For every integer , and , we asymptotically determine the maximum proportion of -element sets of vertices that induce either a clique or an independent set in…

math.CO2026

Kalai's Conjecture for Tight Trees

Dhruv Mubayi, Jacques Verstraete

Let and . It is shown that if is an -uniform tight tree with edges and is a -free -uniform hypergraph, then , wher…

math.CO2026

Forcing monochromatic subdivisions

Gabriel Collado, Dhruv Mubayi

We prove that for every integers and there exists an integer , that depends only on and , such that for every graph with maximum degree at most …

math.CO2026

On the maximum density of -graphs in which every -set spans or edges

Vishesh Jain, Haoran Luo, Dhruv Mubayi

In 1984, Frankl and Füredi asked for the maximum density of an -vertex -graph in which every -set of vertices spans or edges. They gave a construction with asy…