Stirling posets
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Publication:2190048
DOI10.1007/s11856-020-2004-1OpenAlexW2805475587MaRDI QIDQ2190048
Mahir Bilen Can, Yonah Cherniavsky
Publication date: 18 June 2020
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1801.08231
Combinatorial identities, bijective combinatorics (05A19) Combinatorics of partially ordered sets (06A07)
Related Items
On the Borel submonoid of a symplectic monoid, The Bruhat-Chevalley-Renner order on the set partitions, Incidence monoids: automorphisms and complexity
Cites Work
- Unnamed Item
- Lexicographic shellability of partial involutions
- Bruhat order on partial fixed point free involutions.
- \(p,q\)-Stirling numbers and set partition statistics
- A short derivation of the Möbius function for the Bruhat order.
- An explicit derivation of the Möbius function for Bruhat order
- Analogue of the Bruhat decomposition for algebraic monoids
- Q-counting rook configurations and a formula of Frobenius
- Every finite lattice can be embedded in a finite partition lattice
- Bruhat order of Coxeter groups and shellability
- Restricted growth functions, rank row matchings of partition lattices, and q-Stirling numbers
- Rook placements and cellular decomposition of partition varieties
- Analogue of the Bruhat-Chevalley order for reductive monoids
- A geometric interpretation of the intertwining number
- Linear algebraic monoids.
- A basis for the homology of the \(d\)-divisible partition lattice
- The rook monoid is lexicographically shellable
- Lexicographic shellability of the Bruhat-Chevalley order on fixed-point-free involutions
- R-POLYNOMIALS OF FINITE MONOIDS OF LIE TYPE
- Classification of Ding's Schubert Varieties: Finer Rook Equivalence
- PARABOLIC MONOIDS I: STRUCTURE
- H-POLYNOMIALS AND ROOK POLYNOMIALS
- Shellable and Cohen-Macaulay Partially Ordered Sets
- On the “maj” and “inv”q-analogues of Euierian polynomials
- Bruhat-Chevalley order on the rook monoid
- Möbius inversion for the Bruhat ordering on a Weyl group