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

4 votes
1 answer
282 views

Hattori-Stallings trace

Let $R$ be a (possibly non-commutative) unital ring and $M$ be a left $R$-module. If $M$ is finitely generated and projective, the natural map $$\iota:\mathrm{Hom}_R(M,R)\otimes_R M\to \mathrm{Hom}_R( …
Qwert Otto's user avatar
6 votes
1 answer
127 views

Quiver variety, generically symplectic

Theorem 11.3.1 (iv) of "Noncommutative Geometry and Quiver algebras" by Crawley-Boevey, Etingof and Ginzburg claims that, for a dimension vector $\mathbf{d}\in\Sigma_0$, the quiver variety $M(Q,\mathb …
Qwert Otto's user avatar
5 votes
0 answers
275 views

Representation functor on modules

Let $k$ be a field and $A$ a unital associative $k$-algebra. The representation functor associates, to each object in non-commutative geometry, a genuine geometric object on the representation variety …
Qwert Otto's user avatar
5 votes
0 answers
205 views

Cohomology of representation varieties and the Hochschild cohomology

Let $k$ be a field, $A$ a $k$-algebra, and $V$ a $k$-vector space. Then we can consider the representation varieties of $A$ on $V$: $\mathrm{Hom}_{k\textrm{-alg}}(A, \mathfrak{gl}(V))$ and $\mathrm{Ho …
Qwert Otto's user avatar