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- Shuffle_algebra abstract "In mathematics, a shuffle algebra is a Hopf algebra with a basis corresponding to words on some set, whose product is given by the shuffle product XшY of two words X, Y: the sum of all ways of interlacing them.The shuffle algebra on a finite set is the graded dual of the universal enveloping algebra of the free Lie algebra on the set.Over the rational numbers, the shuffle algebra is isomorphic to the polynomial algebra in the Lyndon words.".
- Shuffle_algebra wikiPageExternalLink books?id=cBvvAAAAMAAJ.
- Shuffle_algebra wikiPageExternalLink books?id=jxvvAAAAMAAJ.
- Shuffle_algebra wikiPageExternalLink shuffle.pdf.
- Shuffle_algebra wikiPageID "32234404".
- Shuffle_algebra wikiPageRevisionID "604615132".
- Shuffle_algebra first "M.".
- Shuffle_algebra hasPhotoCollection Shuffle_algebra.
- Shuffle_algebra id "S/s110110".
- Shuffle_algebra last "Hazewinkel".
- Shuffle_algebra subject Category:Algebra.
- Shuffle_algebra subject Category:Combinatorics.
- Shuffle_algebra comment "In mathematics, a shuffle algebra is a Hopf algebra with a basis corresponding to words on some set, whose product is given by the shuffle product XшY of two words X, Y: the sum of all ways of interlacing them.The shuffle algebra on a finite set is the graded dual of the universal enveloping algebra of the free Lie algebra on the set.Over the rational numbers, the shuffle algebra is isomorphic to the polynomial algebra in the Lyndon words.".
- Shuffle_algebra label "Algèbre de mélange".
- Shuffle_algebra label "Shuffle algebra".
- Shuffle_algebra sameAs Algèbre_de_mélange.
- Shuffle_algebra sameAs m.0gy1b1l.
- Shuffle_algebra sameAs Q2835954.
- Shuffle_algebra sameAs Q2835954.
- Shuffle_algebra wasDerivedFrom Shuffle_algebra?oldid=604615132.
- Shuffle_algebra isPrimaryTopicOf Shuffle_algebra.