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- Differential_poset abstract "In mathematics, a differential poset is a partially ordered set (or poset for short) satisfying certain local properties. (The formal definition is given below.) This family of posets was introduced by Stanley (1988) as a generalization of Young's lattice (the poset of integer partitions ordered by inclusion), many of whose combinatorial properties are shared by all differential posets. In addition to Young's lattice, the other most significant example of a differential poset is the Young-Fibonacci lattice.".
- Differential_poset wikiPageExternalLink 1202.3006.
- Differential_poset wikiPageExternalLink JBLHarvardSeniorThesis.pdf.
- Differential_poset wikiPageExternalLink v19i2p13.
- Differential_poset wikiPageID "31881212".
- Differential_poset wikiPageRevisionID "582726707".
- Differential_poset hasPhotoCollection Differential_poset.
- Differential_poset subject Category:Algebraic_combinatorics.
- Differential_poset subject Category:Representation_theory.
- Differential_poset comment "In mathematics, a differential poset is a partially ordered set (or poset for short) satisfying certain local properties. (The formal definition is given below.) This family of posets was introduced by Stanley (1988) as a generalization of Young's lattice (the poset of integer partitions ordered by inclusion), many of whose combinatorial properties are shared by all differential posets.".
- Differential_poset label "Differential poset".
- Differential_poset sameAs m.0gvqvc6.
- Differential_poset sameAs Q3195796.
- Differential_poset sameAs Q3195796.
- Differential_poset wasDerivedFrom Differential_poset?oldid=582726707.
- Differential_poset isPrimaryTopicOf Differential_poset.