Details
Original language | English |
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Publication status | E-pub ahead of print - 26 Jun 2024 |
Abstract
Keywords
- math.AG, math.KT, math.NT, 14C15, 14C25, 14C35
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2024.
Research output: Working paper/Preprint › Preprint
}
TY - UNPB
T1 - Remarks on Milnor K-theory and Tate's conjecture for divisors
AU - Schreieder, Stefan
N1 - 22 pages
PY - 2024/6/26
Y1 - 2024/6/26
N2 - We show that the Tate conjecture for divisors over a finite field $\mathbb F$ is equivalent to an explicit algebraic problem about the third Milnor K-group of the function field $\bar {\mathbb F}(x,y,z)$ in three variables over $\bar {\mathbb F}$.
AB - We show that the Tate conjecture for divisors over a finite field $\mathbb F$ is equivalent to an explicit algebraic problem about the third Milnor K-group of the function field $\bar {\mathbb F}(x,y,z)$ in three variables over $\bar {\mathbb F}$.
KW - math.AG
KW - math.KT
KW - math.NT
KW - 14C15, 14C25, 14C35
M3 - Preprint
BT - Remarks on Milnor K-theory and Tate's conjecture for divisors
ER -