Operators On Hilbert Space 1st Ed 2016 V S Sunder by V. S. Sunder 9789811018152, 9789811018169, 9811018154, 9811018162 instant download after payment.

Serves as a primer on the theory of bounded linear operators on separable Hilbert space
Presents the spectral theorem as a statement on the existence of a unique continuous and measurable functional calculus
Discusses a proof without digressing into a course on the Gelfand theory of commutative Banach algebras
Introduces the reader to the basic facts concerning the various von Neumann–Schatten ideals, the compact operators, the trace-class operators and all bounded operators
Is authored by the winner of the Shanti Swarup Bhatnagar Prize for Science and Technology
The primarily objective of the book is to serve as a primer on the theory of bounded linear operators on separable Hilbert space. The book presents the spectral theorem as a statement on the existence of a unique continuous and measurable functional calculus. It discusses a proof without digressing into a course on the Gelfand theory of commutative Banach algebras. The book also introduces the reader to the basic facts concerning the various von Neumann–Schatten ideals, the compact operators, the trace-class operators and all bounded operators.
Topics
Operator Theory
Functional Analysis