Jonathan R. Love

collaborators

2 papers

math.AG2026

Local and local-to-global Principles for zero-cycles on geometrically Kummer $K 3$ surfaces

Evangelia Gazaki, Jonathan Love

Let $X$ be a $K 3$ surface over a $p$ -adic field $k$ such that for some abelian surface $A$ isogenous to a product of two elliptic curves, there is an isomorphism over the algebraic…

math.AG2026

Hyperelliptic curves mapping to abelian varieties and applications to Beilinson's conjecture for zero-cycles

Evangelia Gazaki, Jonathan R. Love

Let $A$ be an abelian surface over an algebraically closed field $k$ with an embedding $k ↪ C$ . When $A$ is isogenous to a product of ell…

Local and local-to-global Principles for zero-cycles on geometrically Kummer K3 surfaces

Hyperelliptic curves mapping to abelian varieties and applications to Beilinson's conjecture for zero-cycles

Local and local-to-global Principles for zero-cycles on geometrically Kummer $K 3$ surfaces