• Conics over function fields and the Artin-Tate conjecture Vol 36, No.3

Author: Voloch, José Felipe, Dept. of Mathematics, University of Texas, Austin TX 78712 (voloch@math.utexas.edu)
Conics over function fields and the Artin-Tate conjecture, pp. 675-679.
ABSTRACT. We prove that the Hasse principle for conics over function fields is a simple consequence of a provable case of the Artin-Tate conjecture for surfaces over finite fields.

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Conics over function fields and the Artin-Tate conjecture Vol 36, No.3

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