# Quantum codes from a new construction of self-orthogonal algebraic geometry codes

## TL;DR

This paper introduces a novel method for constructing quantum codes using self-orthogonal algebraic geometry codes, expanding the range of applicable curves and improving code parameters.

## Contribution

It presents a new construction technique for quantum codes from a broader class of algebraic curves, enhancing previous methods and demonstrating increased potential for code development.

## Key findings

- New quantum codes with improved parameters
- Broader class of algebraic curves used in code construction
- Extended scope of self-orthogonal AG codes

## Abstract

We present new quantum codes with good parameters which are constructed from self-orthogonal algebraic geometry codes. Our method permits a wide class of curves to be used in the formation of these codes, which greatly extends the class of a previous paper due to Munuera, Ten\'orio and Torres. These results demonstrate that there is a lot more scope for constructing self-orthogonal AG codes than was previously known.