A universal coefficient theorem for actions of finite cyclic groups of square-free order on C*-algebras

TL;DR

This paper establishes a universal coefficient theorem for the bootstrap class in the equivariant Kasparov category specifically for finite cyclic groups of square-free order, advancing the understanding of equivariant K-theory.

Contribution

It provides a new universal coefficient theorem tailored for finite cyclic groups of square-free order within the equivariant Kasparov framework.

Findings

Proves a universal coefficient theorem for these groups.

Extends the bootstrap class analysis to new group actions.

Enhances computational tools in equivariant K-theory.

Abstract

We prove a Universal Coefficient Theorem for objects in the bootstrap class in the equivariant Kasparov category for a finite cyclic group of square-free order.