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There is likewise a natural categorification of the group algebra \(\mathbb{C}[\Gamma]\), namely the monoidal category \(\mathcal{D}(G)\) of \(\mathcal{D}\) -modules on the group \(G\) under convolution.
- Categorified: monoidal categories of sheaves on G with convolution
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For a finite group, carries the structure of a symmetric Frobenius algebra
group algebra
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unresolved links output
Frobenius algebra in Unsorted/group algebra
- files without tags
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Hopf algebra
The group algebra: