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arXiv 1609.04045math.AGhep-th
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水平射影对偶

Hori-mological projective duality

Jørgen Vold Rennemo, Ed Segal

备注：
55 pages. V2: slightly rewritten to take advantage of the `non-commutative Bertini theorem' recently proved by the authors and Van den Bergh. V3: lots of changes in exposition following referees' comments. Section 5 has been mostly cut because it was boring. To appear in Duke Math. J. V3: added funder acknowledgement
发表信息：
Duke Math. J. 168, no. 11 (2019), 2127-2205
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摘要：

Kuznetsov已经证明Pfweenan的变种应该承认满足他的同调投射对偶的非交换的crepant决议。我们证明了一半的情况下，这个猜想，通过解释和证明的对偶性的非阿贝尔规范的线性西格玛模型提出的堀。

英文摘要：

Kuznetsov has conjectured that Pfaffian varieties should admit non-commutative crepant resolutions which satisfy his Homological Projective Duality. We prove half the cases of this conjecture, by interpreting and proving a duality of non-abelian gauged linear sigma models proposed by Hori.

机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。

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