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fix one latex typo, emphasize the question
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F. C.
F. C.
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I have heard that for an ADE singularity $f$,

$ D^b\mathrm{Fuk}(f) \simeq D^b(\mathrm{Rep}\\ Q)$$ D^b\mathrm{Fuk}(f) \simeq D^b(\mathrm{Rep}\ Q)$

where $Q$ is the corresponding Dynkin quiver. (As one would hope, if $\mathrm{Fuk}$ is some kind of categorification of the Milnor fibre...)

Could anyone point me to a reference for this result?

Could anyone point me to a reference for this result?

I have heard that for an ADE singularity $f$,

$ D^b\mathrm{Fuk}(f) \simeq D^b(\mathrm{Rep}\\ Q)$

where $Q$ is the corresponding Dynkin quiver. (As one would hope, if $\mathrm{Fuk}$ is some kind of categorification of the Milnor fibre...)

Could anyone point me to a reference for this result?

I have heard that for an ADE singularity $f$,

$ D^b\mathrm{Fuk}(f) \simeq D^b(\mathrm{Rep}\ Q)$

where $Q$ is the corresponding Dynkin quiver. (As one would hope, if $\mathrm{Fuk}$ is some kind of categorification of the Milnor fibre...)

Could anyone point me to a reference for this result?

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Alex Collins
Alex Collins
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The Fukaya category of a simple singularity (reference request)

I have heard that for an ADE singularity $f$,

$ D^b\mathrm{Fuk}(f) \simeq D^b(\mathrm{Rep}\\ Q)$

where $Q$ is the corresponding Dynkin quiver. (As one would hope, if $\mathrm{Fuk}$ is some kind of categorification of the Milnor fibre...)

Could anyone point me to a reference for this result?