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20172025
most citedMaximal tori of monodromy groups of -isocrystals and an application to abelian varieties

7 citations · 15 across the 13 of their papers we have counts for

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8 papers · 1 filter

math.AG2025

Wild Brauer classes via prismatic cohomology

Emiliano Ambrosi, Rachel Newton, Margherita Pagano

Let be a finite extension of and a smooth proper -variety with good reduction. Under a mild assumption on the behaviour of Hodge numbers under reduction m…

math.AG2025

Topological groupoids with involution and real algebraic stacks

Emiliano Ambrosi, Olivier de Gaay Fortman

To a topological groupoid endowed with an involution, we associate a topological groupoid of fixed points, generalizing the fixed-point subspace of a topological space with involut…

math.AG2025

On the topology of real algebraic stacks

Emiliano Ambrosi, Olivier de Gaay Fortman

Motivated by questions arising in the theory of moduli spaces in real algebraic geometry, we develop a range of methods to study the topology of the real locus of a Deligne-Mumford…

math.AG2025

An Artin--Mumford criterion for conic bundles in characteristic two

Emiliano Ambrosi, Giuseppe Ancona

We prove a characteristic two version of the famous criterion of Artin and Mumford for irrationality of conic bundles. On the one hand, combined with the pathological behaviour of…

math.AG2023

Reduction modulo of the Noether problem

Emiliano Ambrosi, Domenico Valloni

Let be a complete valuation ring of mixed characteristic with algebraically closed fraction field and residue field . Let be a smooth projective morphism.…

math.AG2022★ 1 cited

Betti numbers of real semistable degenerations via real logarithmic geometry

Emiliano Ambrosi, Matilde Manzaroli

Let be a totally real semistable degeneration over a smooth real curve with degenerate fiber . Assuming that the irreducible components of are simpl…

math.AG2018★ 1 cited

Specialization of Néron-Severi groups in positive characteristic

Emiliano Ambrosi

Let be an infinite finitely generated field of characteristic . Fix a separated scheme smooth, geometrically connected, and of finite type over and a smooth proper…

math.AG2018★ 4 cited

A note on the behaviour of the Tate conjecture under finitely generated field extensions

Emiliano Ambrosi

We show that the -adic Tate conjecture for divisors on smooth proper varieties over finitely generated fields of positive characteristic follows from the -adic Tate con…