activity
20242026
collaborators

17 papers

math.CO2026

A Simple Counting Argument for Dense Linear Hypergraphs

Lior Gishboliner, József Solymosi

In connection to the Brown-Erdős-Sós conjecture, we give a short local averaging proof of a density theorem for linear uniform hypergraphs. Let , , and suppose…

math.CO2026

Multicolor -Tilings with High Discrepancy

Henry Chan, Daniel Cheng, Lior Gishboliner +1

We study the minimum degree threshold guaranteeing the existence of -tilings of high discrepancy in any -edge-coloring. Balogh, Csaba, Pluhár and Treglown handl…

math.CO2026

Defect and transference versions of the Alon-Frankl-Lovasz theorem

Lior Gishboliner, Stefan Glock, Peleg Michaeli +1

Confirming a conjecture of Erdős on the chromatic number of Kneser hypergraphs, Alon, Frankl and Lovász proved that in any -colouring of the edges of the complete -uniform…

math.CO2026

Is it easy to regularize a hypergraph with easy links?

Lior Gishboliner, Asaf Shapira, Yuval Wigderson

A partition of a (hyper)graph is -homogenous if the edge densities between almost all clusters are either at most or at least . Suppose a…

math.CO2026

Subgraph discrepancies in the complete graph

Micha Christoph, Lior Gishboliner, Michael Krivelevich

Given a 2-edge-coloring , the discrepancy of a subgraph is defined as . Erdős, Füredi,…

math.CO2026

Set mappings for general graphs

Lior Gishboliner, Zhihan Jin, Benny Sudakov

The study of extremal problems for set mappings has a long history. It was introduced in 1958 by Erdős and Hajnal, who considered the case of cliques in graphs and hypergraphs. Re…