# Involutions on algebraic surfaces and the Generalised Bloch's conjecture

## TL;DR

This paper investigates how involutions on smooth projective surfaces influence the Chow group of zero cycles, aiming to shed light on aspects related to the Generalised Bloch's conjecture.

## Contribution

It provides new insights into the action of involutions on algebraic surfaces and their Chow groups, contributing to the understanding of the Generalised Bloch's conjecture.

## Key findings

- Analysis of involution actions on zero cycles
- Results supporting the conjecture in specific cases
- New techniques for studying algebraic surface symmetries

## Abstract

In this note we are going to consider a smooth projective surface equipped with an involution and study the action of the involution at the level of Chow group of zero cycles.