activity
20152024
most citedAn Erdős-Gallai type theorem for uniform hypergraphs

39 citations · 93 across the 25 of their papers we have counts for

collaborators
Showing 2023Show all

6 papers · 1 filter

math.CO2023

On graphs without cycles of length 0 modulo 4

Ervin Győri, Binlong Li, Nika Salia +3

Bollobás proved that for every and such that contains an even number, an -vertex graph containing no cycle of length can contain at…

math.CO2023

A note on universal graphs for spanning trees

Ervin Győri, Binlong Li, Nika Salia +1

Chung and Graham considered the problem of minimizing the number of edges in an -vertex graph containing all -vertex trees as a subgraph. They showed that such a graph has at…

math.CO2023

Maximum cliques in a graph without disjoint given subgraph

Fangfang Zhang, Yaojun Chen, Ervin Gyori +1

The generalized Turán number $\ex(n,K_s,F)$ denotes the maximum number of copies of in an -vertex -free graph. Let denote disjoint copies of . Gerbner, Meth…

math.CO2023★ 1 cited

On the Small Quasi-kernel conjecture

Péter L. Erdős, Ervin Győri, Tamás Róbert Mezei +2

An independent vertex subset of the directed graph is a kernel if the set of out-neighbors of is . An independent vertex subset of is a quasi-k…

math.CO2023

The maximum Wiener index of a uniform hypergraph

Stijn Cambie, Ervin Győri, Nika Salia +2

The Wiener index of a (hyper)graph is calculated by summing up the distances between all pairs of vertices. We determine the maximum possible Wiener index of a connected -vertex…

math.CO2023

On the rainbow planar Turán number of paths

Ervin Győri, Ryan R. Martin, Addisu Paulos +2

An edge-colored graph is said to contain a rainbow- if it contains as a subgraph and every edge of is a distinct color. The problem of maximizing edges among -vertex…