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
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Algebraic Surfaces (Classics in Mathematics)
March 1995, Springer-Verlag
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038758658X 9780387586588
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"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."
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