5 citations · 10 across the 17 of their papers we have counts for
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math.NT2018★ 5 cited
Tamagawa Numbers and Other Invariants of Pseudo-reductive Groups Over Global Function Fields
Zev Rosengarten
We study Tamagawa numbers and other invariants (especially Tate-Shafarevich sets) attached to commutative and pseudo-reductive groups over global function fields. In particular, we…
math.NT2018
Translation-Invariant Line Bundles On Linear Algebraic Groups
Zev Rosengarten
We study the Picard groups of connected linear algebraic groups, and especially the subgroup of translation-invariant line bundles. We prove that this subgroup is finite over every…
math.NT2018★ 2 cited
Tate Duality In Positive Dimension Over Function Fields
Zev Rosengarten
We extend the classical duality results of Poitou and Tate for finite discrete Galois modules over local and global fields (local duality, nine-term exact sequence, etc.) to all af…