activity
20152022
most citedOn the Standard (2,2)-Conjecture

1 citations · 2 across the 6 of their papers we have counts for

collaborators

15 papers

math.CO2022

On triangle-free list assignments

Jakub Przybyło

We show that Bernshteyn's proof of the breakthrough result of Molloy that triangle-free graphs are choosable from lists of size can be adapted to yield a stronger…

math.CO2022

A note on the conflict-free chromatic index

Mateusz Kamyczura, Mariusz Meszka, Jakub Przybyło

Let be a graph with maximum degree and without isolated vertices. An edge colouring of is conflict-free if the closed neighbourhood of every edge includes a uniquel…

math.CO2021

On the asymptotic confirmation of the Faudree-Lehel Conjecture for general graphs

Jakub Przybyło, Fan Wei

Given a simple graph , the {\it irregularity strength} of , denoted by , is the least positive integer such that there is a weight assignment on edges $f: E(G) \to…

math.CO2021

Short proof of the asymptotic confirmation of the Faudree-Lehel Conjecture

Jakub Przybyło, Fan Wei

Given a simple graph , the {\it irregularity strength} of , denoted , is the least positive integer such that there is a weight assignment on edges $f: E(G) \to \{1…

math.CO20201 cited

Conflict-free chromatic number vs conflict-free chromatic index

Michał Dębski, Jakub Przybyło

A vertex coloring of a given graph is conflict-free if the closed neighborhood of every vertex contains a unique color (i.e. a color appearing only once in the neighborhood). T…

math.CO2020

The 1-2-3 Conjecture holds for graphs with large enough minimum degree

Jakub Przybyło

A simple graph more often than not contains adjacent vertices with equal degrees. This in particular holds for all pairs of neighbours in regular graphs, while a lot such pairs can…