Evangelia Gazaki

activity

20132026

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

29 citations · 39 across the 13 of their papers we have counts for

collaborators

16 papers

math.NT2026

Exactness property of Breuil-Kisin functors and Bloch-Kato Selmer groups

Pavel Čoupek, Evangelia Gazaki, Adriano Marmora

Let $K$ be a $p$ -adic field and $T$ a lattice in a semistable representation of $Gal (K / K)$ with Hodge-Tate weights in $[0, r]$ . Assuming $0 \leq r < p - 1$ , we prove…

math.AG2025

A note on zero-cycles on bielliptic surfaces

Evangelia Gazaki

We study the Chow group of zero-cycles $CH_{0} (S)$ of a bielliptic surface $S = (E_{1} \times E_{2}) / G$ , where $E_{1}, E_{2}$ are elliptic curves and $G$ is a finite group acting on $E_1…

math.AG2025

Zero-cycles on quasi-projective surfaces over $p$ -adic fields

Evangelia Gazaki, Jitendra Rathore

A conjecture of Colliot-Thélène predicts that for a smooth projective variety $X$ over a finite extension $k$ of $Q_{p}$ the kernel of the Albanese map $\text{CH}_0(X)^{\tex…

math.NT2025

Density of algebraic points on products of curves

Jennifer Berg, Yu Fu, Evangelia Gazaki +3

In this paper, we initiate the systematic study of density of algebraic points on surfaces. We give an effective asymptotic range in which the density degree set has regular behavi…

math.AG2024

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.AG2023

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…

math.AG2022

Filtrations of the Chow group of zero-cycles on abelian varieties and behavior under isogeny

Evangelia Gazaki

For an abelian variety $A$ over a field $k$ the author defined in \cite{Gazaki2015} a Bloch-Beilinson type filtration ${F^{r} (A)}_{r \geq 0}$ of the Chow group of zero-cycles, $\tex…

math.AG2022

Torsion phenomena for zero-cycles on a product of curves over a number field

Evangelia Gazaki, Jonathan Love

For a smooth projective variety $X$ over a number field $k$ a conjecture of Bloch and Beilinson predicts that the kernel of the Albanese map of $X$ is a torsion group. In this arti…

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)^{…

math.AG2021★ 2 cited

Weak Approximation for $0$ -cycles on a product of elliptic curves

Evangelia Gazaki, Angelos Koutsianas

In the 1980's Colliot-Thélène, Sansuc, Kato and S. Saito proposed conjectures related to local-to-global principles for $0$ -cycles on arbitrary smooth projective varieties over a n…

cond-mat.mes-hall2018★ 29 cited

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…

math.NT2017

A finer Tate duality theorem for local Galois symbols

Evangelia Gazaki

Let $K$ be a finite extension of $Q_{p}$ . Let $A$ , $B$ be abelian varieties over $K$ of good reduction. For any integer $m \geq 1$ , we consider the Galois symbol $K(K;A,B)/m\…

math.NT2015

The local symbol complex of a Reciprocity Functor

Evangelia Gazaki

For a reciprocity functor $M$ we consider the local symbol complex $M \otimes^{M} G_{m} (η_{C}) \to \oplus_{P \in C} M (k) \to M (k)$ , where $…

math.NT2013★ 8 cited

On a Filtration of CH_{0} for an Abelian Variety A

Evangelia Gazaki

Let $A$ be an abelian variety defined over a field $k$ . In this paper we define a filtration $F^{r}$ of the group $C H_{0} (A)$ and prove an isomorphism $\frac{K(k;A,...,A)}{\Sym}\ot…

Exactness property of Breuil-Kisin functors and Bloch-Kato Selmer groups

A note on zero-cycles on bielliptic surfaces

Zero-cycles on quasi-projective surfaces over p-adic fields

Density of algebraic points on products of curves

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

Filtrations of the Chow group of zero-cycles on abelian varieties and behavior under isogeny

Torsion phenomena for zero-cycles on a product of curves over a number field

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

Weak Approximation for 0-cycles on a product of elliptic curves

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

A finer Tate duality theorem for local Galois symbols

The local symbol complex of a Reciprocity Functor

On a Filtration of CH_{0} for an Abelian Variety A

Zero-cycles on quasi-projective surfaces over $p$ -adic fields

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

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

Weak Approximation for $0$ -cycles on a product of elliptic curves

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