B. Heuer

activity

20122024

most citedPerfectoid covers of abelian varieties

10 citations · 47 across the 17 of their papers we have counts for

collaborators

Showing 2023 · math.AGShow all

4 papers · 2 filters

math.AG2023

The small $p$ -adic Simpson correspondence in terms of moduli spaces

Johannes Anschütz, Ben Heuer, Arthur-César Le Bras

For any rigid space over a perfectoid extension of $Q_{p}$ that admits a liftable smooth formal model, we construct an isomorphism between the moduli stacks of Hitchin-small…

math.AG2023

$p$ -adic Simpson correspondences for principal bundles in abelian settings

Ben Heuer, Annette Werner, Mingjia Zhang

We explore generalizations of the $p$ -adic Simpson correspondence on smooth proper rigid spaces to principal bundles under rigid group varieties $G$ . For commutative $G$ , we prove…

math.AG2023★ 3 cited

A $p$ -adic Simpson correspondence for smooth proper rigid varieties

Ben Heuer

For any smooth proper rigid analytic space $X$ over a complete algebraically closed extension of $Q_{p}$ , we construct a $p$ -adic Simpson correspondence: an equivalence of ca…

math.AG2023★ 1 cited

Hodge-Tate stacks and non-abelian $p$ -adic Hodge theory of v-perfect complexes on rigid spaces

Johannes Anschütz, Ben Heuer, Arthur-César Le Bras

Let $X$ be a quasi-compact quasi-separated $p$ -adic formal scheme that is smooth either over a perfectoid $Z_{p}$ -algebra or over some ring of integers of a $p$ -adic field.…

The small p-adic Simpson correspondence in terms of moduli spaces

p-adic Simpson correspondences for principal bundles in abelian settings

A p-adic Simpson correspondence for smooth proper rigid varieties

Hodge-Tate stacks and non-abelian p-adic Hodge theory of v-perfect complexes on rigid spaces

The small $p$ -adic Simpson correspondence in terms of moduli spaces

$p$ -adic Simpson correspondences for principal bundles in abelian settings

A $p$ -adic Simpson correspondence for smooth proper rigid varieties

Hodge-Tate stacks and non-abelian $p$ -adic Hodge theory of v-perfect complexes on rigid spaces