Theorem 1.1 (Snapper). Let F be a coherent Ov-module on the complete algebraic k-scheme V (k being an algebraically closed field of arbitrary characteristic, fixed once and for all), and let L1, . . . , Lt (t 0) be t invertible Ov-modules.
An edition of Algebraic Surfaces (Classics in Mathematics)
(1995)
Algebraic Surfaces (Classics in Mathematics)
by Oscar Zariski
- 0 Ratings
- 0 Want to read
- 0 Currently reading
- 0 Have read
Share
×Close
This edition doesn't have a description yet. Can you add one?
Check nearby libraries
Buy this book
Showing 1 featured edition. View all 1 editions?
| Edition | Availability |
|---|---|
1
Algebraic Surfaces (Classics in Mathematics)
March 1995, Springer-Verlag
Paperback
in English
038758658X 9780387586588
|
aaaa
Libraries near you:
WorldCat
|
Book Details
First Sentence
"Theorem 1.1 (Snapper). Let F be a coherent Ov-module on the complete algebraic k-scheme V (k being an algebraically closed field of arbitrary characteristic, fixed once and for all), and let L1, . . . , Lt (t 0) be t invertible Ov-modules."
The Physical Object
ID Numbers
Excerpts
added anonymously.
Community Reviews (0)
Feedback?
| February 14, 2010 | Edited by WorkBot | add more information to works |
| December 10, 2009 | Created by WorkBot | add works page |