In this article we prove that the lattice of noncrossing partitions is EL-shellable when
associated with the well-generated complex reflection group of type G (d, d, n), for d, n≥ 3 …

For a fixed integer $ k $, we consider the set of noncrossing partitions, where both the block
sizes and the difference between adjacent elements in a block is $1\bmod k $. We show that …

This has been generalized for m-divisible non-crossing partitions and for other Coxeter
groups; see [1] and the references therein, in particular [3, 2, 14]. I propose to generalize this …

Möbius numbers of some modified generalized noncrossing partitions Page 1 Toyama Math. J.
Vol. 37(2015), 145-153 Möbius numbers of some modified generalized noncrossing partitions …

In this paper we will give a M\" obius number of $ NC^{k}(W)\setminus\bf {mins}\cup\{\hat
{0}\} $ for a Coxeter group $ W $ which contains an affirmative answer for the conjecture 3.7 …

Perhaps one of the best-studied lattices in combinatorics is the Tamari lattice Tn introduced
by Tamari in [118]. Among other things Tamari considered the set Tn of so-called n …

EL-Shellability of Generalized Noncrossing Partitions Associated to Well-Generated Complex
Reflection Groups Page 1 FPSAC 2012, Nagoya, Japan DMTCS proc. AR, 2012, 527–538 …