On Henselian valuations and Brauer groups of primarily quasilocal fields

Mathematics – Rings and Algebras

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To appear in the Proceedings of the International Conference and Humboldt Kolleg dedicated to Serban Basarab and on the occasi

Scientific paper

This paper finds a classification, up-to an isomorphism, of abelian torsion groups realizable as Brauer groups of major types of Henselian valued primarily quasilocal fields with totally indivisible value groups. When $E$ is a quasilocal field with such a valuation, it shows that the Brauer group of $E$ is divisible and embeddable in the quotient group of the additive group of rational numbers by the subgroup of integers.

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