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20152024
most citedAn Erdős-Gallai type theorem for uniform hypergraphs

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

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Showing 2016Show all

7 papers · 1 filter

math.CO2016

The Optimal Pebbling Number of Staircase Graphs

Ervin Győri, Gyula Y. Katona, László F. Papp +1

Let G be a graph with a distribution of pebbles on its vertices. A pebbling move consists of removing two pebbles from one vertex and placing one pebble on an adjacent vertex. The…

math.CO2016

-uniform hypergraphs and linear cycles

Beka Ergemlidze, Ervin Győri, Abhishek Methuku

Gyárfás, Győri and Simonovits proved that if a -uniform hypergraph with vertices has no linear cycles, then its independence number . The hypergraph cons…

math.CO2016

Clique Coverings and Claw-free Graphs

Csilla Bujtás, Akbar Davoodi, Ervin Győri +1

Let be a clique covering for and let be a vertex of . The valency of vertex (with respect to ), denoted by , is the number of cl…

math.CO2016★ 39 cited

An Erdős-Gallai type theorem for uniform hypergraphs

Akbar Davoodi, Ervin Győri, Abhishek Methuku +1

A well-known theorem of Erdős and Gallai asserts that a graph with no path of length contains at most edges. Recently Győri, Katona and Lemons gave an exten…

math.CO2016★ 11 cited

Note on Terminal-Pairability in Complete Grid Graphs

Ervin Györi, Tamás Róbert Mezei, Gábor Mészáros

We affirmatively answer and generalize the question of Kubicka, Kubicki and Lehel concerning the path-pairability of high-dimensional complete grid graphs. As an intriguing by-prod…

math.CO2016★ 10 cited

Terminal-Pairability in Complete Graphs

Ervin Györi, Tamás Róbert Mezei, Gábor Mészáros

We investigate terminal-pairability properties of complete graphs and improve the known bounds in two open problems. We prove that the complete graph on vertices is termi…

math.CO2016★ 4 cited

Constructions for the optimal pebbling of grids

Ervin Győri, Gyula Y. Katona, László F. Papp

In [C. Xue, C. Yerger: Optimal Pebbling on Grids, Graphs and Combinatorics] the authors conjecture that if every vertex of an infinite square grid is reachable from a pebble distri…