Martina Monti

Martina Monti
University of Milan | UNIMI · Department of Mathematics

Master degree in Mathematics
Ph.D. Student in Mathematics at University of Milan and University of Poitiers

About

2
Publications
50
Reads
How we measure 'reads'
A 'read' is counted each time someone views a publication summary (such as the title, abstract, and list of authors), clicks on a figure, or views or downloads the full-text. Learn more
0
Citations
Introduction
I'm currently interested in free action of finite groups on complex tori, Calabi-Yau manifolds, automorphisms and fibrations. I'm also starting a new project about the Morrison-Kawamata cone conjeture for Calabi-Yau manifolds.
Additional affiliations
October 2021 - present
Université de Poitiers
Position
  • PhD student
November 2020 - July 2021
University of Milan
Position
  • Accademic Tutor
Description
  • My role was to prepare, correct and explain exercises for the course of Math of the Bachelor's degree in conservation and restoration of cultural heritage.
October 2020 - November 2020
University of Milan
Position
  • Accademic Tutor
Description
  • The role was to correct and explain homework for the course of Algebra 1
Education
October 2018 - February 2021
University of Milan
Field of study
  • Mathematics
September 2015 - December 2018
University of Milan
Field of study
  • Mathematics

Publications

Publications (2)
Preprint
Full-text available
A Generalized Hyperelliptic Variety (GHV) is the quotient of an abelian variety by a free action of a finite group which does not contain any translation. These varieties are natural generalizations of bi-elliptic surfaces. In this paper we prove the Kawamata-Morrison Cone Conjecture for these manifolds using the analogous results established by Pr...
Preprint
Full-text available
We consider the Calabi-Yau $3$-folds $X = A/G$ where $A$ is an Abelian $3$-fold and $G \le Aut(A)$ is finite group which acts freely on $A$. We give a complete classification of the automorphisms groups $\Upsilon$ of $X$, we construct and classify the quotients $X/\Upsilon$. In particular, for those groups $\Upsilon$ which preserves the volume form...

Network