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Rabinowitz Fukaya categories as cluster categories
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Rabinowitz Fukaya categories as cluster categories
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We discuss homological mirror symmetry for Rabinowitz Fukaya categories of Milnor fibers of double suspensions of invertible polynomials, and prove it for Brieskorn--Pham polynomials which are not of Calabi--Yau type. This allows a calculation of the Rabinowitz Floer homology of the Milnor fiber as the Hochschild homology of the dg category of equivariant matrix factorizations.
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Cited by 1 Pith paper
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The Derived Auslander--Iyama Correspondence II: Bimodule Calabi--Yau Structures
The Auslander-Iyama correspondence is extended to bimodule right Calabi-Yau dg algebras via a new Massey bimodule cohomology, with an obstruction (BV operator on universal Massey product) and a first non-liftable example.
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