activity
20072022
most citedConnectivity and tree structure in finite graphs

43 citations · 235 across the 46 of their papers we have counts for

collaborators

46 papers

math.CO2022

Antipaths in oriented graphs

Tereza Klimošová, Maya Stein

We show that for any natural number , any oriented graph of minimum semidegree at least contains an antidirected path of length . In fact, a slightly we…

math.CO2022★ 2 cited

Antidirected subgraphs of oriented graphs

Maya Stein, Camila Zárate-Guerén

We show that for every every sufficiently large -vertex oriented graph D of minimum semidegree exceeding contains every balanced antidirected tree with e…

math.CO2022★ 1 cited

Monochromatic paths in -edge coloured graphs and hypergraphs

Maya Stein

We answer a question of Gyárfás and Sárközy from 2013 by showing that every 2-edge-coloured complete 3-uniform hypergraph can be partitioned into two monochromatic tight paths of d…

math.CO2022

Partitioning a 2-edge-coloured graph of minimum degree into three monochromatic cycles

Peter Allen, Julia Böttcher, Richard Lang +2

Lehel conjectured in the 1970s that every red and blue edge-coloured complete graph can be partitioned into two monochromatic cycles. This was confirmed in 2010 by Bessy and Thomas…

cs.DS2021

Active clustering for labeling training data

Quentin Lutz, Élie de Panafieu, Alex Scott +1

Gathering training data is a key step of any supervised learning task, and it is both critical and expensive. Critical, because the quantity and quality of the training data has a…

math.CO2021★ 1 cited

Towards a hypergraph version of the Pósa-Seymour conjecture

Matías Pavez-Signé, Nicolás Sanhueza-Matamala, Maya Stein

We prove that for fixed , every -uniform hypergraph on vertices having minimum codegree at least contains t…