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• W2955458312 abstract "We prove an excision theorem for the singular instanton Floer homology that allows the excision surfaces to intersect the singular locus. This is an extension of the non-singular excision theorem by Kronheimer and Mrowka and the genus-zero singular excision theorem by Street. We use the singular excision theorem to define an instanton Floer homology theory for sutured manifolds with tangles. As applications, we prove that the annular Khovanov homology (1) detects the unlink, (2) detects the closure of the trivial braid, and (3) distinguishes braid closures from other links; we also prove that the annular instanton Floer homology detects the Thurston norm of meridional surfaces." @default.
• W2955458312 created "2019-07-12" @default.
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• W2955458312 creator A5060804489 @default.
• W2955458312 date "2019-07-01" @default.
• W2955458312 modified "2023-09-27" @default.
• W2955458312 title "Instanton Floer homology for sutured manifolds with tangles" @default.
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