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Based on presentations given at the NordForsk Network Closing Conference "Operator Algebra and Dynamics," held in Gjáargarður, Faroe Islands, in May 2012, this book features high quality research contributions and review articles by researchers associated with the NordForsk network and leading experts that explore the fundamental role of operator algebras and dynamical systems in mathematics with possible applications to physics, engineering and computer science.
It covers the following topics: von Neumann algebras arising from discrete measured groupoids, purely infinite Cuntz-Krieger algebras, filtered K-theory over finite topological spaces, C_-algebras associated to shift spaces (or subshifts), graph C_-algebras, irrational extended rotation algebras that are shown to be C_-alloys, free probability, renewal systems, the Grothendieck Theorem for jointly completely bounded bilinear forms on C_-algebras, Cuntz-Li algebras associated with the a-adic numbers, crossed products of injective endomorphisms (the so-called Stacey crossed products), the interplay between dynamical systems, operator algebras and wavelets on fractals, C_-completions of the Hecke algebra of a Hecke pair, semiprojective C_-algebras, and the topological dimension of type I C_-algebras.
Operator Algebra and Dynamics will serve as a useful resource for a broad spectrum of researchers and students in mathematics, physics, and engineering.
It covers the following topics: von Neumann algebras arising from discrete measured groupoids, purely infinite Cuntz-Krieger algebras, filtered K-theory over finite topological spaces, C_-algebras associated to shift spaces (or subshifts), graph C_-algebras, irrational extended rotation algebras that are shown to be C_-alloys, free probability, renewal systems, the Grothendieck Theorem for jointly completely bounded bilinear forms on C_-algebras, Cuntz-Li algebras associated with the a-adic numbers, crossed products of injective endomorphisms (the so-called Stacey crossed products), the interplay between dynamical systems, operator algebras and wavelets on fractals, C_-completions of the Hecke algebra of a Hecke pair, semiprojective C_-algebras, and the topological dimension of type I C_-algebras.
Operator Algebra and Dynamics will serve as a useful resource for a broad spectrum of researchers and students in mathematics, physics, and engineering.