Whitney numbers for poset cones
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Publication:2035095
DOI10.1007/s11083-020-09541-4zbMath1505.05011arXiv1906.00036OpenAlexW3124299311MaRDI QIDQ2035095
Jang Soo Kim, Victor Reiner, Galen Dorpalen-Barry
Publication date: 24 June 2021
Published in: Order (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1906.00036
Exact enumeration problems, generating functions (05A15) Combinatorics of partially ordered sets (06A07) Reflection and Coxeter groups (group-theoretic aspects) (20F55) Special sequences and polynomials (11B83)
Related Items
Enumeration of Gelfand-Cetlin type reduced words, Corners and simpliciality in oriented matroids and partial cubes, Gorenstein braid cones and crepant resolutions, The Varchenko-Gel'fand ring of a cone
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- Principal \(\Gamma\)-cone for a tree
- q-hook length formulas for forests
- Faces of generalized permutohedra
- On the action of the symmetric group on the cohomology of the complement of its reflecting hyperplanes
- Unitary reflection groups and cohomology
- Permutation statistics and linear extensions of posets
- A combinatorial analysis of topological dissections
- Semigroups, rings, and Markov chains
- COMs: complexes of oriented matroids
- On the Charney-Davis and Neggers-Stanley conjectures
- \(q\)-Narayana numbers and the flag \(h\)-vector of \(J(\text \textbf{2}\times {\mathbf n})\)
- Non-commutative extensions of the MacMahon Master Theorem
- Coxeter cones and their \(h\)-vectors
- Combinatorial problems of commutation and rearrangements
- Spectra of Symmetrized Shuffling Operators
- Generalized Quotients in Coxeter Groups
- Quotients of Coxeter complexes and 𝑃-partitions
- Facing up to arrangements: face-count formulas for partitions of space by hyperplanes
- Topics in Hyperplane Arrangements
- Combinatorial Reciprocity Theorems
- The quantum MacMahon Master Theorem
- Differential Equations Invariant Under Finite Reflection Groups