Image of the braid groups inside the finite Temperley–Lieb algebras

Author:

Brunat Olivier,Marin Ivan

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference19 articles.

1. Curtis, C.W., Reiner, I.: Methods of representation theory. Vol. I. With applications to finite groups and orders. Reprint of the 1981 original. Wiley Classics Library. A Wiley-Interscience Publication. Wiley, New York, (1990). xxiv+819, pp

2. Freedman, M., Larsen, M., Wang, Z.: The two-eigenvalue problem and density of Jones representation of braid groups. Commun. Math. Phys. 228, 177–199 (2002)

3. Gorenstein, D., Lyons, R., Solomon, R.: The classification of the finite simple groups of Mathematical Surveys and Monographs, 3rd edn. American Mathematical Society, Cambridge (1991)

4. Gorin, E.A., Lin, V.Ja: Algebraic equations with continuous coefficients and some problems of the algebraic theory of braids. Mat. Sbornik. 78(120), 569–596 (1969)

5. Grove, L.C.: Classical Groups and Geometric Algebra. Graduate Studies in Mathematics, 39. American Mathematical Society, Providence, RI (2002)

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