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3 votes
1 answer
499 views

The Hochschild cohomology of a variety "with coefficient" in a vector bundle

This question is related to one of my previous question Do we have the following isomorphism for $\mathcal{Ext}$? Let $X$ be a smooth variety (over $\mathbb{C}$) and $\Delta: X \rightarrow X \times X …
Zhaoting Wei's user avatar
  • 9,019
1 vote
0 answers
263 views

Does the Hochschild cohomology of an $A_{\infty}$-algebra have an algebra structure?

For an algebra $A$ we can define its Hochschild cohomology (see this Wikipedia page) $HH^{\cdot}(A,A)$. It is well-known that the cup product makes $HH^{\cdot}(A,A)$ a (graded-commutative) algebra. No …
Zhaoting Wei's user avatar
  • 9,019
2 votes
1 answer
422 views

Can we compute the Hochschild cohomology for $k[x]$ through the Hochschild complex?

For an algebra $A$ we can define its Hochschild cohomology $HH^{\bullet}(A,A)$ as in this wikipedia page. Now let $A=k[x]$ be the polynomial ring where $k$ is a field. It is well-known that $HH^{0}(A, …
Zhaoting Wei's user avatar
  • 9,019