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pro vyhledávání: '"Frey, Linda"'
Autor:
Cullinan, John, Dobson, Shanna, Frey, Linda, Hamakiotes, Asimina, Hernandez, Roberto, Kaplan, Nathan, Mello, Jorge, Scullard, Gabrielle
Let $E$ and $E'$ be 2-isogenous elliptic curves over $\Q$. Following \cite{ck}, we call a good prime $p$ \emph{anomalous} if $E(\F_p) \simeq E'(\F_p)$ but $E(\F_{p^2}) \not \simeq E'(\F_{p^2})$. Our main result is an explicit formula for the proporti
Externí odkaz:
http://arxiv.org/abs/2401.06250
In this paper we make explicit the constants of Habegger and Pazuki's work from 2017 on bounding the discriminant of cyclic Galois CM fields corresponding to genus 2 curves with CM by them and potentially good reduction outside a predefined set of pr
Externí odkaz:
http://arxiv.org/abs/2311.13403
For a given transcendental number $\xi$ and for any polynomial $P(X)=: \lambda_0+\cdots+\lambda_k X^k \in \mathbb{Z}[X]$, we know that $ P(\xi) \neq 0.$ Let $k \geq 1$ and $\omega (k, H)$ be the infimum of the numbers $r > 0$ satisfying the estimate
Externí odkaz:
http://arxiv.org/abs/2303.05542
Autor:
Frey, Linda
Let E be an elliptic curve over the rationals. Let L be an infinite Galois extension of the rationals with uniformly bounded local degrees at almost all primes. We will consider the infinite extension L(E_tor) of the rationals where we adjoin all coo
Externí odkaz:
http://arxiv.org/abs/1810.09669
Autor:
Frey, Linda
Let $E$ be an elliptic curve over the rationals. We will consider the infinite extension $\mathbb{Q}(E_{\text{tor}})$ of the rationals where we adjoin all coordinates of torsion points of $E$. In this paper we will prove an explicit lower bound for t
Externí odkaz:
http://arxiv.org/abs/1712.04214
Akademický článek
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Autor:
Frey, Linda, Coates, Michael, Ginter, Michał, Hairapetian, Vachik, Rücklin, Martin, Jerjen, Iwan, Klug, Christian
Publikováno v:
Proceedings: Biological Sciences, 2019 Oct 01. 286(1912), 1-10.
Externí odkaz:
https://www.jstor.org/stable/26838031
Publikováno v:
In Palaeogeography, Palaeoclimatology, Palaeoecology 1 May 2018 496:1-17