- Abstract:
- We consider an algebraic variety X together with the choice of a subvariety Z. We show that any coherent sheaf on X can be constructed out of a coherent sheaf on the formal neighborhood of Z, a coherent sheaf on the complement of Z, and an isomorphism between certain representative images of these two sheaves in the category of coherent sheaves on a Berkovich analytic space W which we define. © 2012 Elsevier Ltd.
- Publication status:
- Published
- Publisher copy:
- 10.1016/j.aim.2012.10.016
-
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- Journal:
- ADVANCES IN MATHEMATICS
- Volume:
- 234
- Pages:
- 217-238
- Publication date:
- 2013-02-15
- DOI:
- EISSN:
-
1090-2082
- ISSN:
-
0001-8708
- URN:
-
uuid:8693b6b2-9596-4f41-a7bd-06d53bc935e4
- Source identifiers:
-
367408
- Local pid:
- pubs:367408
- Language:
- English
- Keywords:
- Copyright date:
- 2013
Journal article
Berkovich spaces and tubular descent
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