Matches in DBpedia 2016-04 for { <http://wikidata.dbpedia.org/resource/Q4688949> ?p ?o }
Showing triples 1 to 23 of
23
with 100 triples per page.
- Q4688949 subject Q6388840.
- Q4688949 subject Q7332074.
- Q4688949 subject Q9003239.
- Q4688949 abstract "In mathematics, an affine root system is a root system of affine-linear functions on a Euclidean space. They are used in the classification of affine Lie algebras and superalgebras, and semisimple p-adic algebraic groups, and correspond to families of Macdonald polynomials. The reduced affine root systems were used by Kac and Moody in their work on Kac–Moody algebras. Possibly non-reduced affine root systems were introduced and classified by Macdonald (1972) and Bruhat & Tits (1972) (except that both these papers accidentally omitted the Dynkin diagram File:Dyn-node.pngFile:Dyn-4b.pngFile:Dyn-nodeg.pngFile:Dyn-4a.pngFile:Dyn-node.png).".
- Q4688949 thumbnail G2_affine_chamber.svg?width=300.
- Q4688949 wikiPageExternalLink item?id=PMIHES_1972__41__5_0.
- Q4688949 wikiPageWikiLink Q1695400.
- Q4688949 wikiPageWikiLink Q17098676.
- Q4688949 wikiPageWikiLink Q17295.
- Q4688949 wikiPageWikiLink Q2013160.
- Q4688949 wikiPageWikiLink Q32229.
- Q4688949 wikiPageWikiLink Q382497.
- Q4688949 wikiPageWikiLink Q5319218.
- Q4688949 wikiPageWikiLink Q534131.
- Q4688949 wikiPageWikiLink Q6388840.
- Q4688949 wikiPageWikiLink Q664495.
- Q4688949 wikiPageWikiLink Q6722996.
- Q4688949 wikiPageWikiLink Q7332074.
- Q4688949 wikiPageWikiLink Q856666.
- Q4688949 wikiPageWikiLink Q9003239.
- Q4688949 comment "In mathematics, an affine root system is a root system of affine-linear functions on a Euclidean space. They are used in the classification of affine Lie algebras and superalgebras, and semisimple p-adic algebraic groups, and correspond to families of Macdonald polynomials. The reduced affine root systems were used by Kac and Moody in their work on Kac–Moody algebras.".
- Q4688949 label "Affine root system".
- Q4688949 depiction G2_affine_chamber.svg.