Applications of equivariant factorization homology

TL;DR

This paper explores the use of equivariant factorization homology, constructed via parametrized higher category theory, to unify and describe various results across multiple research papers.

Contribution

It introduces an equivariant version of factorization homology based on parametrized higher category theory, providing a new framework for understanding related mathematical results.

Findings

Demonstrates the applicability of equivariant factorization homology to existing results

Provides a unified categorical framework for equivariant topological theories

Shows how the new approach simplifies and generalizes previous work

Abstract

In this paper we use the equivariant version of factorization homology constructed using the parametrized higher category theory and show that it can be used to describe the results used in the series of papers.