Pages that link to "Item:Q1841221"
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The following pages link to Posets that locally resemble distributive lattices. An extension of Stanley's theorem (with connections to buildings and diagram geometries) (Q1841221):
Displaying 12 items.
- Finite Eulerian posets which are binomial, Sheffer or triangular (Q662041) (← links)
- Classification of the factorial functions of Eulerian binomial and Sheffer posets (Q868886) (← links)
- Distributive lattices of small width. II: A problem from Stanley's 1986 text \textsl{Enumerative combinatorics} (Q1040828) (← links)
- Posets in which every interval is a product of chains, and natural local actions of the symmetric group (Q1297433) (← links)
- Flag-symmetry of the poset of shuffles and a local action of the symmetric group (Q1300987) (← links)
- A suspension lemma for bounded posets (Q1374204) (← links)
- Chain decomposition and the flag \(f\)-vector. (Q1399906) (← links)
- Quasi-differential posets and cover functions of distributive lattices. II: A problem in Stanley's \textit{Enumerative combinatorics} (Q1423493) (← links)
- A new matching property for posets and existence of disjoint chains (Q1881683) (← links)
- Comparability graphs of lattices (Q2464520) (← links)
- Linear Equations for the Number of Intervals Which are Isomorphic with Boolean Lattices and the Dehn–Sommerville Equations (Q2902252) (← links)
- Stanley's Simplicial Poset Conjecture, After M. Masuda (Q5201433) (← links)
