• mechanics, the TemperleyLieb algebra is an algebra from which are built certain transfer matrices, invented by Neville Temperley and Elliott Lieb. It is also...
    18 KB (2,928 words) - 19:08, 16 March 2024
  • Its subalgebras include diagram algebras such as the Brauer algebra, the TemperleyLieb algebra, or the group algebra of the symmetric group. Representations...
    22 KB (2,851 words) - 21:29, 14 August 2023
  • Thumbnail for Elliott H. Lieb
    model. In 1971 Lieb and Neville Temperley introduced the Temperley-Lieb algebra in order to build certain transfer matrices. This algebra also has links...
    30 KB (3,203 words) - 18:26, 4 October 2024
  • seen by considering, as Louis Kauffman did, the TemperleyLieb algebra as a particular diagram algebra. An advantage of this approach is that one can pick...
    17 KB (2,339 words) - 23:46, 13 August 2024
  • associative algebras considered in combinatorics. The partition algebra and its subalgebras, including the Brauer algebra and the Temperley-Lieb algebra. A differential...
    30 KB (4,256 words) - 14:00, 30 September 2024
  • JSTOR 77727. S2CID 122770421. TemperleyLieb algebra FKT algorithm Western Gazette 7 March 2015 Staff (3 April 2017). "Neville Temperley Obituary". legacy.com...
    3 KB (335 words) - 14:19, 16 September 2024
  • may also refer to: Club Atlético Temperley, an Argentine sports club in Temperley TemperleyLieb algebra, an algebra from which are built certain transfer...
    1 KB (186 words) - 14:39, 30 January 2023
  • {2n}{n}}} . This planar algebra encodes the notion of TemperleyLieb algebra. A semisimple and cosemisimple Hopf algebra over an algebraically closed field is...
    22 KB (3,067 words) - 18:12, 4 January 2024
  • Diagonally dominant matrix (category Numerical linear algebra)
    used to prove that the pairing on diagrams without loops in the TemperleyLieb algebra is non-degenerate. For a matrix with polynomial entries, one sensible...
    6 KB (904 words) - 12:48, 17 April 2024
  • Subfactor (category Von Neumann algebras)
    which satisfy the TemperleyLieb relations at parameter λ = [ M : N ] − 1 {\displaystyle \lambda =[M:N]^{-1}} . Moreover, the algebra generated by the...
    9 KB (1,637 words) - 12:20, 13 December 2023