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

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8 papers · 1 filter

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.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.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…

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…

A note on zero-cycles on bielliptic surfaces

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

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

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

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

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

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