output
19922026
most citedSciPy 1.0--Fundamental Algorithms for Scientific Computing in Python

40.2k citations

Showing 2022 · math.COShow all

6 papers · 2 filters

math.CO2022★ 25 cited

A -analog of the Markoff injectivity conjecture holds

Sebastien Labbé, Mélodie Lapointe, Wolfgang Steiner

The elements of Markoff triples are given by coefficients in certain matrix products defined by Christoffel words, and the Markoff injectivity conjecture, a long-standing open prob…

math.CO2022★ 8 cited

Sparse graphs with bounded induced cycle packing number have logarithmic treewidth

Marthe Bonamy, Édouard Bonnet, Hugues Déprés +5

A graph is -free if it does not contain pairwise vertex-disjoint and non-adjacent cycles. We prove that "sparse" (here, not containing large complete bipartite g…

math.CO2022★ 7 cited

Disjoint odd circuits in a bridgeless cubic graph can be quelled by a single perfect matching

František Kardoš, Edita Máčajová, Jean Paul Zerafa

Let be a bridgeless cubic graph. The Berge--Fulkerson Conjecture (1970s) states that admits a list of six perfect matchings such that each edge of belongs to exactly tw…

math.CO2022★ 1 cited

On a faithful representation of Sturmian morphisms

Jana Lepšová, Edita Pelantová, Štěpán Starosta

The set of morphisms mapping any Sturmian sequence to a Sturmian sequence forms together with composition the so-called monoid of Sturm. For this monoid, we defne a faithful repres…

math.CO2022★ 5 cited

Tiered trees and Theta operators

Michele D'Adderio, Alessandro Iraci, Yvan LeBorgne +2

In [Dugan-Glennon-Gunnells-Steingrimsson-2019], the authors introduce tiered trees to define combinatorial objects counting absolutely indecomposable representations of certain qui…

math.CO2022★ 5 cited

Quasisymmetric functions distinguishing trees

Jean-Christophe Aval, Karimatou Djenabou, Peter R. W. McNamara

A famous conjecture of Stanley states that his chromatic symmetric function distinguishes trees. As a quasisymmetric analogue, we conjecture that the chromatic quasisymmetric funct…