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- Hall_algebra abstract "In mathematics, the Hall algebra is an associative algebra with a basis corresponding to isomorphism classes of finite abelian p-groups. It was first discussed by E. Steinitz (1901) but forgotten until it was rediscovered by Philip Hall (1959), both of whom published no more than brief summaries of their work. The Hall polynomials are the structure constants of the Hall algebra. The Hall algebra plays an important role in the theory of Kashiwara–Lusztig's canonical bases in quantum groups. Ringel (1990) generalized Hall algebras to more general categories, such as the category of representations of a quiver.".
- Hall_algebra wikiPageExternalLink ?ci=9780198504504.
- Hall_algebra wikiPageID "7611764".
- Hall_algebra wikiPageRevisionID "596950464".
- Hall_algebra authorlink "Philip Hall".
- Hall_algebra first "Philip".
- Hall_algebra hasPhotoCollection Hall_algebra.
- Hall_algebra last "Hall".
- Hall_algebra year "1959".
- Hall_algebra subject Category:Algebras.
- Hall_algebra subject Category:Invariant_theory.
- Hall_algebra subject Category:Symmetric_functions.
- Hall_algebra type Abstraction100002137.
- Hall_algebra type Algebra106012726.
- Hall_algebra type Algebras.
- Hall_algebra type Cognition100023271.
- Hall_algebra type Content105809192.
- Hall_algebra type Discipline105996646.
- Hall_algebra type Function113783816.
- Hall_algebra type KnowledgeDomain105999266.
- Hall_algebra type MathematicalRelation113783581.
- Hall_algebra type Mathematics106000644.
- Hall_algebra type PsychologicalFeature100023100.
- Hall_algebra type PureMathematics106003682.
- Hall_algebra type Relation100031921.
- Hall_algebra type Science105999797.
- Hall_algebra type SymmetricFunctions.
- Hall_algebra comment "In mathematics, the Hall algebra is an associative algebra with a basis corresponding to isomorphism classes of finite abelian p-groups. It was first discussed by E. Steinitz (1901) but forgotten until it was rediscovered by Philip Hall (1959), both of whom published no more than brief summaries of their work. The Hall polynomials are the structure constants of the Hall algebra. The Hall algebra plays an important role in the theory of Kashiwara–Lusztig's canonical bases in quantum groups.".
- Hall_algebra label "Hall algebra".
- Hall_algebra sameAs m.0266qr0.
- Hall_algebra sameAs Q5642657.
- Hall_algebra sameAs Q5642657.
- Hall_algebra sameAs Hall_algebra.
- Hall_algebra wasDerivedFrom Hall_algebra?oldid=596950464.
- Hall_algebra isPrimaryTopicOf Hall_algebra.