# Decomposable Jacobians

## TL;DR

This paper presents examples of smooth projective curves with Jacobians that are isogenous to a product of many Jacobians, highlighting complex decompositions in algebraic geometry.

## Contribution

It provides explicit examples of curves with highly decomposable Jacobians, expanding understanding of Jacobian structures in algebraic geometry.

## Key findings

- Constructed curves with Jacobians isogenous to large products
- Demonstrated the existence of complex Jacobian decompositions
- Extended known examples of Jacobian decompositions

## Abstract

In this paper we give examples of smooth projective curves whose Jacobians are isogenus to a product of an arbitrarily high number of Jacobians