I. Leal

activity

20152018

most citedOn the ramification of étale cohomology groups

4 citations · 5 across the 4 of their papers we have counts for

collaborators

5 papers

math.AG2018★ 1 cited

Refined Swan conductors mod p of one-dimensional Galois representations

Kazuya Kato, Isabel Leal, Takeshi Saito

For a character of the absolute Galois group of a complete discrete valuation field, we define a lifting of the refined Swan conductor, using higher dimensional class field theory.

math.NT2018

Generalized Hasse-Herbrand functions in positive characteristic

Isabel Leal

Let $L / K$ be an extension of complete discrete valuation fields of positive characteristic, and assume that the residue field of $K$ is perfect. The residue field of $L$ is not ass…

math.NT2018

Zero-cycles on a product of elliptic curves over a $p$ -adic field

Evangelia Gazaki, Isabel Leal

We consider a product $X = E_{1} \times \dots \times E_{d}$ of elliptic curves over a finite extension $K$ of $Q_{p}$ with a combination of good or split multiplicative reduction. W…

math.NT2017

On ramification in transcendental extensions of local fields

Isabel Leal

Let $L / K$ be an extension of complete discrete valuation fields, and assume that the residue field of $K$ is perfect and of positive characteristic. The residue field of $L$ is not…

math.NT2015★ 4 cited

On the ramification of étale cohomology groups

Isabel Leal

Let $K$ be a complete discrete valuation field whose residue field is perfect and of positive characteristic, let $X$ be a connected, proper scheme over $O_{K}$ , and let $U…

Refined Swan conductors mod p of one-dimensional Galois representations

Generalized Hasse-Herbrand functions in positive characteristic

Zero-cycles on a product of elliptic curves over a p-adic field

On ramification in transcendental extensions of local fields

On the ramification of étale cohomology groups

Zero-cycles on a product of elliptic curves over a $p$ -adic field