activity
20142026
most citedOptimal path and cycle decompositions of dense quasirandom graphs

25 citations · 107 across the 24 of their papers we have counts for

collaborators

31 papers

math.CO2026

The maximum diameter of -dimensional simplicial complexes

Stefan Glock, Olaf Parczyk, Silas Rathke +1

For every fixed dimension and sufficiently large , we determine the maximum possible diameter of a strongly connected -dimensional simplicial complex on vertices. Thi…

math.CO2024

On the -problem of Brown, Erdős and Sós for

Stefan Glock, Jaehoon Kim, Lyuben Lichev +2

Let denote the maximum number of edges in an -vertex -uniform hypergraph containing no subgraph with edges and at most vertices. Brown, Erdős and Sós…

math.CO2023★ 3 cited

Tight Hamilton cycles with high discrepancy

Lior Gishboliner, Stefan Glock, Amedeo Sgueglia

In this paper, we study discrepancy questions for spanning subgraphs of -uniform hypergraphs. Our main result is that, for any integers and , any -colourin…

math.CO2023

Optimal Hamilton covers and linear arboricity for random graphs

Nemanja Draganić, Stefan Glock, David Munhá Correia +1

In his seminal 1976 paper, Pósa showed that for all , the binomial random graph is with high probability Hamiltonian. This leads to the following natural…

math.CO2023

Hamilton cycles in pseudorandom graphs

Stefan Glock, David Munhá Correia, Benny Sudakov

Finding general conditions which ensure that a graph is Hamiltonian is a central topic in graph theory. An old and well known conjecture in the area states that any -regular …

math.CO2022

On the -problem of Brown, Erdős and Sós

Stefan Glock, Felix Joos, Jaehoon Kim +3

Let be the maximum number of edges of an -uniform hypergraph on vertices not containing a subgraph with edges and at most vertices. In 1973, Brown,…