A maximal cubic quotient of the braid algebra. I.

DOI10.1016/j.jalgebra.2020.09.045OpenAlexW3095523411MaRDI QIDQ2153347

Ivan Marin

Publication date: 4 July 2022

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1811.04964

zbMATH Keywords

braid groupsinvariants of knots and links

Mathematics Subject Classification ID

Group theory and generalizations (20-XX) Associative rings and algebras (16-XX)

Related Items (2)

Askey-Wilson braid algebra and centralizer of \(U_q (\mathfrak{sl}_2)\) ⋮ Fusion for the Yang-Baxter equation and the braid group

Cites Work

• On the representation theory of braid groups.
• On ternary quotients of cubic Hecke algebras.
• Algebraic structures on modules of diagrams
• Blocks and families for cyclotomic Hecke algebras.
• Reflection groups acting on their hyperplanes.
• Quantum groups and subfactors of type B, C, and D
• Towards spetses. I
• Infinitesimal quotients of the braid group.
• The cubic Hecke algebra on at most 5 strands.
• Krammer representations for complex braid groups.
• A cubic defining algebra for the Links-Gould polynomial
• On the generic Krammer representations.
• Constructing representations of Hecke algebras for complex reflection groups
• Braids, Link Polynomials and a New Algebra
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