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An Introduction to Operator algebras is a concise text/reference that focuses on the fundamental results in operator algebras. Results discussed include Gelfand’s representation of commutative C*-algebras, the GNS construction, the spectral theorem, polar decomposition, von Neumann’s double commutant theorem, Kaplansky’s theorem, the (continuous, Borel and L=) functional calculus for normal operators and type decomposition for von Neumann algebras. Exercises are provided after each chapter.
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An Introduction to Operator algebras is a concise text/reference that focuses on the fundamental results in operator algebras. Results discussed include Gelfand’s representation of commutative C*-algebras, the GNS construction, the spectral theorem, polar decomposition, von Neumann’s double commutant theorem, Kaplansky’s theorem, the (continuous, Borel and L=) functional calculus for normal operators and type decomposition for von Neumann algebras. Exercises are provided after each chapter.