Pages that link to "Item:Q5250365"

The following pages link to Symmetric Chain Decomposition for Cyclic Quotients of Boolean Algebras and Relation to Cyclic Crystals (Q5250365):

Displaying 10 items.

• Some quotients of chain products are symmetric chain orders (Q456302) (← links)
• Symmetric chains, Gelfand--Tsetlin chains, and the Terwilliger algebra of the binary Hamming scheme (Q644673) (← links)
• On the existence of symmetric chain decompositions in a quotient of the Boolean lattice (Q1044888) (← links)
• Decompositions of \({\mathcal B}_ n\) and \({\varPi}_ n\) using symmetric chains (Q1317461) (← links)
• On orthogonal symmetric chain decompositions (Q2325764) (← links)
• Symmetric chain decompositions of quotients by wreath products. (Q2346474) (← links)
• Decompositions of the Boolean lattice into rank-symmetric chains. (Q2629495) (← links)
• Bit complexity of breaking and achieving symmetry in chains and rings (extended abstract) (Q2819553) (← links)
• Orthogonal Symmetric Chain Decompositions of Hypercubes (Q5232135) (← links)
• A combinatorial proof of the unimodality and symmetry of weak composition rank sequences (Q6114968) (← links)