Pages that link to "Item:Q1318847"

The following pages link to Chains in the lattice of noncrossing partitions (Q1318847):

Displaying 25 items.

• The phagocyte lattice of Dyck words (Q862973) (← links)
• Refined enumeration of noncrossing chains and hook formulas (Q893893) (← links)
• On the structure of the lattice of noncrossing partitions (Q1185097) (← links)
• Combinatorial statistics on alternating permutations (Q1272898) (← links)
• Chain partitions of products of two chains (Q1284475) (← links)
• Multiplicative functions on the lattice of non-crossing partitions and free convolution (Q1322074) (← links)
• Combinatorial statistics on non-crossing partitions (Q1328401) (← links)
• The homology of partitions with an even number of blocks (Q1344191) (← links)
• Some properties of crossings and partitions (Q1377744) (← links)
• Non-crossing partitions for classical reflection groups (Q1377877) (← links)
• On \(q\)-analogues of partially ordered sets (Q1899065) (← links)
• On the growth of the Möbius function of permutations (Q2010617) (← links)
• Counting chains in the noncrossing partition lattice via the \(W\)-Laplacian (Q2132473) (← links)
• The rank enumeration of certain parabolic non-crossing partitions (Q2152767) (← links)
• Maximal chains in bond lattices (Q2161194) (← links)
• Rooted cyclic permutations of lattice paths and uniform partitions (Q2339427) (← links)
• The pruning-grafting lattice of binary trees (Q2378517) (← links)
• Chain enumeration of \(k\)-divisible noncrossing partitions of classical types (Q2431251) (← links)
• On maximal chains in the non-crossing partition lattice (Q2451893) (← links)
• A basis for the non-crossing partition lattice top homology (Q2494274) (← links)
• Polynomials, meanders, and paths in the lattice of noncrossing partitions (Q3629388) (← links)
• A simple and direct derivation for the number of noncrossing partitions (Q4387024) (← links)
• (Q4591344) (← links)
• Nested Sets of Pairs (Q4718610) (← links)
• The noncrossing bond poset of a graph (Q5919516) (← links)