Equivariant geometry of low-dimensional quadrics

TL;DR

This paper introduces new methods for constructing stable linearizations of finite group actions on low-dimensional quadrics, advancing understanding of symmetry and geometry in algebraic varieties.

Contribution

It presents novel stable linearizability constructions specifically for finite group actions on low-dimensional quadrics and homogeneous spaces.

Findings

New stable linearizability constructions for finite group actions

Enhanced understanding of symmetry in low-dimensional quadrics

Applications to algebraic geometry and group actions

Abstract

We provide new stable linearizability constructions for regular actions of finite groups on homogeneous spaces and low-dimensional quadrics.