activity
20072021
most citedZeros of the Möbius function of permutations

2 citations · 3 across the 6 of their papers we have counts for

collaborators

9 papers

cs.CC2021

Long paths make pattern-counting hard, and deep trees make it harder

Vít Jelínek, Michal Opler, Jakub Pekárek

We study the counting problem known as #PPM, whose input is a pair of permutations and (called pattern and text, respectively), and the task is to find the number of subseq…

math.CO2021

Griddings of permutations and hardness of pattern matching

Vít Jelínek, Michal Opler, Jakub Pekárek

We study the complexity of the decision problem known as Permutation Pattern Matching, or PPM. The input of PPM consists of a pair of permutations (the `text') and (the `pa…

cs.DS2020

On 3-Coloring of -Free Graphs

Vít Jelínek, Tereza Klimošová, Tomáš Masařík +2

The 3-coloring of hereditary graph classes has been a deeply-researched problem in the last decade. A hereditary graph class is characterized by a (possibly infinite) list of minim…

math.CO2020

A Complexity Dichotomy for Permutation Pattern Matching on Grid Classes

Vít Jelínek, Michal Opler, Jakub Pekárek

Permutation Pattern Matching (PPM) is the problem of deciding for a given pair of permutations P and T whether the pattern P is contained in the text T. Bose, Buss and Lubiw showed…

math.CO2020

Fillings of skew shapes avoiding diagonal patterns

Vít Jelínek, Mark Karpilovskij

A skew shape is the difference of two top-left justified Ferrers shapes sharing the same top-left corner. We study integer fillings of skew shapes. As our first main result, we sho…

math.CO2019

Two examples of Wilf-collapse

Michael Albert, Vít Jelínek, Michal Opler

Two permutation classes, the X-class and subpermutations of the increasing oscillation are shown to exhibit an exponential Wilf-collapse. This means that the number of distinct enu…