A family of K3 surfaces and towers of algebraic curves over finite fields

Abstract

For a family of K3 surfaces we implement a variation of a general construction of towers of algebraic curves over finite fields given in a previous paper. As a result we get a good tower over $k={\mathbb{F}}_{p^2}$, that is optimal if $p=3$.

References in corpus (1)

• Quantum Periods for 3-Dimensional Fano Manifolds