activity
20192021
most citedNote on induced paths in sparse random graphs

1 citations · 1 across the 4 of their papers we have counts for

collaborators

6 papers

math.CO2021

New results for MaxCut in -free graphs

Stefan Glock, Oliver Janzer, Benny Sudakov

The MaxCut problem asks for the size of a largest cut in a graph . It is well known that for any -edge graph , and the difference ${\rm…

math.CO20211 cited

Note on induced paths in sparse random graphs

Stefan Glock

We show that for , with high probability, the random graph contains an induced path of length . This improves a result obtained in…

math.CO2020

The intersection spectrum of 3-chromatic intersecting hypergraphs

Matija Bucić, Stefan Glock, Benny Sudakov

For a hypergraph , define its intersection spectrum as the set of all intersection sizes of distinct edges . In their seminal paper from 1973 whi…

math.CO2020

A note on dense bipartite induced subgraphs

Stefan Glock

This exposition contains a short and streamlined proof of the recent result of Kwan, Letzter, Sudakov and Tran that every triangle-free graph with minimum degree contains an in…

math.CO2019

A rainbow blow-up lemma for almost optimally bounded edge-colourings

Stefan Ehard, Stefan Glock, Felix Joos

A subgraph of an edge-coloured graph is called rainbow if all its edges have different colours. We prove a rainbow version of the blow-up lemma of Komlós, Sárközy and Szemerédi tha…

math.CO2019

Decompositions into isomorphic rainbow spanning trees

Stefan Glock, Daniela Kühn, Richard Montgomery +1

A subgraph of an edge-coloured graph is called rainbow if all its edges have distinct colours. Our main result implies that, given any optimal colouring of a sufficiently large com…