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Linear representations of algebras and groups, Lie theory, associative algebras, multilinear algebra.

3 votes
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Towards a quantum version of Schur's orthogonality relations

The formula should be $$\begin{align} Y^{-1}(R\otimes 1)X&=Y^{-1}(I\otimes h)(Y^{-1}(Q\otimes 1)X)X \\&=(I\otimes h\otimes I)\left(Y_{[13]}^{-1}Y_{[12]}^{-1}(Q\otimes 1\otimes 1)X_{[12]}X_{[13]}\righ …
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1 vote
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A little bit of Intuition for Corepresentations from Representations

Sorry about the left-right confusion (I think I am left-right-illiterate...). If we have a left action $(g,x)\mapsto g.x$, but write it as a map $b:M\times G\to M$, $b(x,g)=g.x$, is that a left or a …
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7 votes
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The Irreducible Corepresentations of the eight-dimensional Kac-Paljutkin Quantum Group

The Kac-Paljutkin Quantum Group $A$ is self-dual, i.e. the dual space $A^*$ (which is of course again finite quantum group = finite-dimesional $C^*$-Hopf algebra, with the multiplication being the dua …
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