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- Hypoalgebra abstract "In algebra, a hypoalgebra is a generalization of a subalgebra of a Lie algebra introduced by Patera, Sharp & Slansky (1980). The relation between an algebra and a hypoalgebra is called a subjoining (Patera & Sharp 1980), which generalizes the notion of an inclusion of subalgebras. There is also a notion of restriction of a representation of a Lie algebra to a subjoined hypoalgebra, with branching rules similar to those for restriction to subalgebras except that some of the multiplicities in the branching rule may be negative. W. G. McKay, J. Patera, and D. W. Rand (1990) calculated many of these branching rules for hypoalgebras.".
- Hypoalgebra wikiPageExternalLink 1.524689.
- Hypoalgebra wikiPageExternalLink 397.
- Hypoalgebra wikiPageID "35015317".
- Hypoalgebra wikiPageLength "1784".
- Hypoalgebra wikiPageOutDegree "3".
- Hypoalgebra wikiPageRevisionID "626902117".
- Hypoalgebra wikiPageWikiLink Category:Lie_algebras.
- Hypoalgebra wikiPageWikiLink Journal_of_Mathematical_Physics.
- Hypoalgebra wikiPageWikiLink Restricted_representation.
- Hypoalgebra wikiPageWikiLinkText "hypoalgebra".
- Hypoalgebra first "D. W.".
- Hypoalgebra first "J.".
- Hypoalgebra first "W. G.".
- Hypoalgebra last "McKay".
- Hypoalgebra last "Patera".
- Hypoalgebra last "Rand".
- Hypoalgebra wikiPageUsesTemplate Template:Citation.
- Hypoalgebra wikiPageUsesTemplate Template:Harv.
- Hypoalgebra wikiPageUsesTemplate Template:Harvs.
- Hypoalgebra wikiPageUsesTemplate Template:Harvtxt.
- Hypoalgebra year "1990".
- Hypoalgebra subject Category:Lie_algebras.
- Hypoalgebra hypernym Generalization.
- Hypoalgebra type Algebra.
- Hypoalgebra comment "In algebra, a hypoalgebra is a generalization of a subalgebra of a Lie algebra introduced by Patera, Sharp & Slansky (1980). The relation between an algebra and a hypoalgebra is called a subjoining (Patera & Sharp 1980), which generalizes the notion of an inclusion of subalgebras.".
- Hypoalgebra label "Hypoalgebra".
- Hypoalgebra sameAs Q5959146.
- Hypoalgebra sameAs m.0j661k_.
- Hypoalgebra sameAs Q5959146.
- Hypoalgebra wasDerivedFrom Hypoalgebra?oldid=626902117.
- Hypoalgebra isPrimaryTopicOf Hypoalgebra.