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- W2891556675 abstract "Dimer models provide a method of constructing noncommutative crepant resolutions of affine toric Gorenstein threefolds. In homological mirror symmetry, they can also be used to describe noncommutative Landau--Ginzburg models dual to punctured Riemann surfaces. For a zigzag consistent dimer embedded in a torus, we explicitly compute the Hochschild cohomology of its Jacobi algebra in terms of dimer combinatorics. This includes a full characterization of the Batalin--Vilkovisky structure induced by the Calabi--Yau structure of the Jacobi algebra. We then compute the compactly supported Hochschild cohomology of the category of matrix factorizations for the Jacobi algebra with its canonical potential." @default.
- W2891556675 created "2018-09-27" @default.
- W2891556675 creator A5014505800 @default.
- W2891556675 date "2019-08-08" @default.
- W2891556675 modified "2023-09-27" @default.
- W2891556675 title "Dimer Models and Hochschild Cohomology" @default.
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