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Dr Matthieu Faitg24/03/2023 09:00
The moduli algebra of a compact oriented surface with n punctures (n>0) is a "twisted tensor product" of several copies of the quantized coordinate algebra O_q(G). I will first explain the definition. Then I will present results on the structure of these algebras, namely that they are finitely generated, Noetherian and do not contain zero divisors. If time permits, the ingredients of the...
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Dr Julien Korinman24/03/2023 09:45
In this talk, I will introduce a family of algebras named reduced stated skein algebras and present a classification of their finite dimensional (semi-weight) representations.
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These representations are conjectured to be the building blocks of some SL_2 TQFT which extend some constructions of Blanchet-Costantino-Geer-Patureau Mirand and Baseilhac-Benedetti.
If time permits, I will explain... -
Prof. Thang Le24/03/2023 10:45
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M. Philippe ROCHE (IMAG)24/03/2023 11:30
We prove that the graph algebra and the quantum moduli
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algebra associated to a punctured sphere and complex semisimple Lie
algebra $\mathfrak{g}$ are Noetherian rings and finitely generated
rings over $\mc(q)$. Moreover, we show that these two properties still
hold on $\mc[q,q^{-1}]$ for the integral version of the graph algebra.
We also study the specializations $\Ll_{0,n}^\e$ of the...
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