activity
20002026
most citedIsogenous components of Jacobian surfaces

5 citations · 11 across the 10 of their papers we have counts for

collaborators

11 papers

math.MG2026

Equilibrium Laws for Julia's Zero and the Hyperbolic Zero of Binary Forms

Artur Elezi

For a real binary form with no real roots, Julia's zero and the hyperbolic zero are two SL(2,R)-equivariant points in the upper half-plane. We show that they admit closely related…

math.AG2019★ 5 cited

Isogenous components of Jacobian surfaces

Lubjana Beshaj, Artur Elezi, Tony Shaska

Let be a genus 2 curve defined over a field , $\mbox{char} K = p \geq 0$, and $\mbox{Jac} (\mathcal X, ι)$ its Jacobian, where is the principal polarization of…

cs.IT2018

Weight distributions, zeta functions and Riemann hypothesis for linear and algebraic geometry codes

Artur Elezi, Tony Shaska

This is a survey on weight enumerators, zeta functions and Riemann hypothesis for linear and algebraic-geometry codes.

math.MG2017★ 2 cited

Reduction of binary forms via the hyperbolic center of mass

Artur Elezi, Tony Shaska

In this paper we provide an alternative reduction theory for real, binary forms with no real roots. Our approach is completely geometric, making use of the notion of hyperbolic cen…

math.CV2015

Theta functions of superelliptic curves

L. Beshaj, A. Elezi, T. Shaska

In this short survey we give a description of the theta functions of algebraic curves, half-integer theta-nulls, and the fundamental theta functions. We describe how to determine s…

cs.IT2013

Quantum codes from superelliptic curves

A. Elezi, T. Shaska

Let $\X$ be an algebraic curve of genus defined over a field $\F_q$ of characteristic . From $\X$, under certain conditions, we can construct an algebraic geometr…