On the geometric fixed points of real topological Hochschild homology

Abstract

We compute the component group of the derived $G$-geometric fixed points of the real topological Hochschild homology of a ring with anti-involution, where $G$ denotes the Galois group Gal($\mathbb{C}$/$\mathbb{R}$) of order 2.

References in corpus (2)

• Stable real K-theory and real topological Hochschild homology
• Real topological cyclic homology of spherical group rings