Andrew V. Sutherland

activity

20212025

collaborators

3 papers

math.NT2025

Decomposing a factorial into large factors

Boris Alexeev, Evan Conway, Matthieu Rosenfeld +4

Let $t (N)$ denote the largest number such that $N!$ can be expressed as the product of $N$ integers greater than or equal to $t (N)$ . The bound $t (N) / N = 1/ e - o (1)$ was apparently es…

math.NT2024

Doubly isogenous curves of genus two with a rational action of $D_{6}$

Jeremy Booher, Everett W. Howe, Andrew V. Sutherland +1

Let $C$ and $C^{'}$ be curves over a finite field $K$ , provided with embeddings $ι$ and $ι^{'}$ into their Jacobian varieties. Let $D \to C$ and $D^{'} \to C^{'}$ be the pullbacks (via these emb…

math.NT2021

From the Birch and Swinnerton-Dyer conjecture to Nagao's conjecture

Seoyoung Kim, M. Ram Murty

Let $E$ be an elliptic curve over $Q$ with discriminant $Δ_{E}$ . For primes $p$ of good reduction, let $N_{p}$ be the number of points modulo $p$ and write $N_{p} = p + 1 - a_{p}$ . In 1…

Decomposing a factorial into large factors

Doubly isogenous curves of genus two with a rational action of D6​

From the Birch and Swinnerton-Dyer conjecture to Nagao's conjecture

Doubly isogenous curves of genus two with a rational action of $D_{6}$