Evangelia Gazaki

collaborators

4 papers

math.NT2022

Abelian geometric fundamental groups for curves over a $p$ -adic field

Evangelia Gazaki, Toshiro Hiranouchi

For a curve $X$ over a $p$ -adic field $k$ , using the class field theory of $X$ due to S. Bloch and S. Saito we study the abelian geometric fundamental group $π_1^{\mathrm{ab}}(X)^{…

cond-mat.mes-hall2018

Kink far below the Fermi level reveals new electron-magnon scattering channel in Fe

E. Młyńczak, M. C. T. D. Müller, P. Gospodarič +13

Many properties of real materials can be modeled using ab initio methods within a single-particle picture. However, for an accurate theoretical treatment of excited states, it is n…

math.AG2018

Some results about zero-cycles on abelian and semi-abelian varieties

Evangelia Gazaki

In this short note we extend some results obtained in \cite{Gazaki2015}. First, we prove that for an abelian variety $A$ with good ordinary reduction over a finite extension of $\m…

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…

Abelian geometric fundamental groups for curves over a p-adic field

Kink far below the Fermi level reveals new electron-magnon scattering channel in Fe

Some results about zero-cycles on abelian and semi-abelian varieties

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

Abelian geometric fundamental groups for curves over a $p$ -adic field

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