Chain decomposition and the flag \(f\)-vector.
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Publication:1399906
DOI10.1016/S0097-3165(03)00066-9zbMath1037.05049MaRDI QIDQ1399906
Publication date: 30 July 2003
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
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Related Items (5)
A poset fiber theorem for doubly Cohen-Macaulay posets and its applications. ⋮ A modular characterization of supersolvable lattices ⋮ Decomposable compositions, symmetric quasisymmetric functions and equality of ribbon Schur functions ⋮ Problems in arithmetic topology ⋮ Two generalizations of posets of shuffles
Cites Work
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- Deformation of chains via a local symmetric group action
- Flag-symmetry of the poset of shuffles and a local action of the symmetric group
- The Koszul property in affine semigroup rings
- Non-crossing partitions for classical reflection groups
- Parking functions and noncrossing partitions
- How to shell a monoid
- Lexicographic shellability for balanced complexes
- Two generalizations of posets of shuffles
- Posets that locally resemble distributive lattices. An extension of Stanley's theorem (with connections to buildings and diagram geometries)
- On posets and Hopf algebras
- Flag-symmetric and locally rank-symmetric partially ordered sets
- Hodge structures on posets
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