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- W4299822492 abstract "Let $Phi^l$ be an algebraic family of Drinfeld modules defined over a field $K$ of characteristic $p$, and let $bfa,bfbin K[l]$. Assume that neither $bfa(l)$ nor $bfb(l)$ is a torsion point for $Phi^l$ for all $l$. If there exist infinitely many $linKbar$ such that both $bfa(l)$ and $bfb(l)$ are torsion points for $Phi^l$, then we show that for each $linKbar$, we have that $bfa(l)$ is torsion for $Phi^l$ if and only if $bfb(l)$ is torsion for $Phi^l$. In the case $bfa,bfbin K$, then we prove in addition that $bfa$ and $bfb$ must be $Fpbar$-linearly dependent." @default.
- W4299822492 created "2022-10-03" @default.
- W4299822492 creator A5027386669 @default.
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- W4299822492 date "2012-06-29" @default.
- W4299822492 modified "2023-09-26" @default.
- W4299822492 title "Torsion points in families of Drinfeld modules" @default.
- W4299822492 doi "https://doi.org/10.48550/arxiv.1206.7047" @default.
- W4299822492 hasPublicationYear "2012" @default.
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