13 citations · 36 across the 19 of their papers we have counts for
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Chromatic symmetric functions of Dyck paths and q-rook theory (extended abstract)
Laura Colmenarejo, Alejandro H. Morales, Greta Panova
The chromatic symmetric function (CSF) of Dyck paths of Stanley and its Shareshian-Wachs -analogue have important connections to Hessenberg varieties, diagonal harmonics, and LL…
Counting -Naples parking functions through permutations and the -Naples area statistic
Laura Colmenarejo, Pamela E. Harris, Zakiya Jones +4
We recall that the -Naples parking functions of length (a generalization of parking functions) are defined by requiring that a car which finds its preferred spot occupied mu…
A quadratic identity in the shuffle algebra and an alternative proof for de Bruijn's formula
Laura Colmenarejo, Joscha Diehl, Miruna-Stefana Sorea
Motivated by a polynomial identity of certain iterated integrals, first observed in [CGM20] in the setting of lattice paths, we prove an intriguing combinatorial identity in the sh…