The automorphism groups of enriques surfaces covered by symmetric quartic surfaces

Mukai, Shigeru; Ohashi, Hisanori

ダウンロード数: 185

http://hdl.handle.net/2433/224938

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DCフィールド	値	言語
dc.contributor.author	Mukai, Shigeru	en
dc.contributor.author	Ohashi, Hisanori	en
dc.contributor.alternative	向井, 茂	ja
dc.contributor.alternative	大橋, 久範	ja
dc.date.accessioned	2017-05-23T06:03:00Z	-
dc.date.available	2017-05-23T06:03:00Z	-
dc.date.issued	2015	-
dc.identifier.isbn	9781107647558	-
dc.identifier.uri	http://hdl.handle.net/2433/224938	-
dc.description	London Mathematical Society Lecture Note Series: 417, Table of Contents: No.16.	en
dc.description.abstract	Let S be the (minimal) Enriques surface obtained from the symmetric quartic surface (∑i<jxixj)2 = kx1x2x3x4 in P3 with k ≠ 0, 4, 36 by taking a quotient of the Cremona action (xi) → (1/xi). The automorphism group of S is a semidirect product of a free product F of four involutions and the symmetric group S4. Up to action of F, there are exactly 29 elliptic pencils on S.Dedicated to Prof. Robert Lazarsfeld on his 60th birthday	en
dc.format.mimetype	application/pdf	-
dc.language.iso	eng	-
dc.publisher	Cambridge University Press	en
dc.rights	This material has been published in 'The automorphism groups of Enriques surfaces covered by symmetric quartic surfaces' by Mukai, S., & Ohashi, H./ Edited by Christopher D. Hacon, Mircea Mustaţă, Mihnea Popa. This version is free to view and download for personal use only. Not for re-distribution, re-sale or use in derivative works. © Cambridge University Press 2014.	en
dc.title	The automorphism groups of enriques surfaces covered by symmetric quartic surfaces	en
dc.type	book part	-
dc.type.niitype	Book	-
dc.identifier.jtitle	Recent Advances in Algebraic Geometry	en
dc.identifier.spage	307	-
dc.identifier.epage	320	-
dc.relation.doi	10.1017/CBO9781107416000.017	-
dc.textversion	publisher	-
dcterms.accessRights	open access	-
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