output
19932026
most citedThe Astropy Project: Building an inclusive, open-science project and status of the v2.0 core package

7.7k citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

collaborating institutions
Showing 2022 · math.COShow all

6 papers · 2 filters

math.CO2022★ 5 cited

Irreducible subcube partitions

Yuval Filmus, Edward Hirsch, Sascha Kurz +4

A \emph{subcube partition} is a partition of the Boolean cube into subcubes. A subcube partition is irreducible if the only sub-partitions whose union is a subcube are…

math.CO2022★ 6 cited

Affine vector space partitions

John Bamberg, Yuval Filmus, Ferdinand Ihringer +1

An affine vector space partition of is a set of proper affine subspaces that partitions the set of points. Here we determine minimum sizes and enumerate eq…

math.CO2022

Complexity of chess domination problems

Alexis Langlois-Rémillard, Mia Müßig, Érika Róldan

We study different domination problems of attacking and non-attacking rooks and queens on polyominoes and polycubes of all dimensions. Our main result proves that maximum independe…

math.CO2022★ 62 cited

House of Graphs 2.0: a database of interesting graphs and more

Kris Coolsaet, Sven D'hondt, Jan Goedgebeur

In 2012 we announced the House of Graphs (https://houseofgraphs.org) [Discrete Appl. Math. 161 (2013), 311-314], which was a new database of graphs. The House of Graphs hosts compl…

math.CO2022

Epimorphisms of generalized polygons A: The planes, quadrangles and hexagons

Joseph A. Thas, Koen Thas

Inspired by a theorem by Skornjakov-Hughes-Pasini [9, 7, 8] and a problem which turned up in our recent paper [13], we start a study of epimorphisms with source a thick generalized…

math.CO2022

Unitals with many involutory translations

Theo Grundhöfer, Markus J. Stroppel, Hendrik Van Maldeghem

If every point of a unital is fixed by a non-trivial translation and at least one translation has order two then the unital is classical (i.e., hermitian).