activity
20122023
most citedOn the complexity of finding well-balanced orientations with upper bounds on the out-degrees

2 citations · 5 across the 10 of their papers we have counts for

collaborators

14 papers

math.CO2023

Packing mixed hyperarborescences

Zoltán Szigeti

The aim of this paper is twofold. We first provide a new orientation theorem which gives a natural and simple proof of a result of Gao, Yang \cite{GY} on matroid-reachability-based…

math.CO2023

On reversing arcs to improve arc-connectivity

Pierre Hoppenot, Zoltán Szigeti

We show that if the arc-connectivity of a directed graph is at most and the reorientation of an arc set in results in a -arc-connected…

math.CO2023

Directed hypergraph connectivity augmentation by hyperarc reorientations

Moritz Mühlenthaler, Benjamin Peyrille, Zoltán Szigeti

The orientation theorem of Nash-Williams states that an undirected graph admits a -arc-connected orientation if and only if it is -edge-connected. Recently, Ito et al. showe…

math.CO2022

Steiner connectivity problems in hypergraphs

Florian Hörsch, Zoltán Szigeti

We say that a tree is an -Steiner tree if and a hypergraph is an -Steiner hypertree if it can be trimmed to an -Steiner tree. We prove that it is NP…

cs.DM2022

On packing time-respecting arborescences

Romain Chapoullié, Zoltán Szigeti

We present a slight generalization of the result of Kamiyama and Kawase \cite{kamkaw} on packing time-respecting arborescences in acyclic pre-flow temporal networks. Our main contr…

math.CO2022★ 2 cited

On the complexity of finding well-balanced orientations with upper bounds on the out-degrees

Florian Hörsch, Zoltán Szigeti

We show that the problem of deciding whether a given graph has a well-balanced orientation such that for all for a given f…