Harmonic Analysis in Operator Algebras and its Applications to Index Theory and Topological Solid State Systems

Harmonic Analysis in Operator Algebras and its Applications to Index Theory and Topological Solid State Systems

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This book contains a self-consistent treatment of Besov spaces for W_-dynamical systems, based on the Arveson spectrum and Fourier multipliers. Generalizing classical results by Peller, spaces of Besov operators are then characterized by trace class properties of the associated Hankel operators lying in the W_-crossed product algebra. These criteria allow to extend index theorems to such operator classes.This in turn is of great relevance for applications in solid-state physics, in particular, Anderson localized topological insulators as well as topological semimetals. The book also contains a...