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Operators on Hilbert Space
 
V. S. Sunder Institute of Mathematical Sciences, Chennai, India
A publication of Hindustan Book Agency
Front Cover for Operators on Hilbert Space
Available Formats:
Softcover ISBN: 978-93-80250-74-8
Product Code: HIN/69
List Price: $40.00
AMS Member Price: $32.00
Please note AMS points can not be used for this product
Front Cover for Operators on Hilbert Space
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Operators on Hilbert Space
V. S. Sunder Institute of Mathematical Sciences, Chennai, India
A publication of Hindustan Book Agency
Available Formats:
Softcover ISBN:  978-93-80250-74-8
Product Code:  HIN/69
List Price: $40.00
AMS Member Price: $32.00
Please note AMS points can not be used for this product
  • Book Details
     
     
    Hindustan Book Agency
    Volume: 692015; 110 pp
    MSC: Primary 47;

    This book's principal goals are: (i) to present the spectral theorem as a statement on the existence of a unique continuous and measurable functional calculus, (ii) to present a proof without digressing into a course on the Gelfand theory of commutative Banach algebras, (iii) to introduce the reader to the basic facts concerning the various von Neumann-Schatten ideals, the compact operators, the trace-class operators and all bounded operators, and finally, (iv) to serve as a primer on the theory of bounded linear operators on separable Hilbert space.

    Readership

    Students and research mathematicians interested in Hilbert space.

  • Request Review Copy
Volume: 692015; 110 pp
MSC: Primary 47;

This book's principal goals are: (i) to present the spectral theorem as a statement on the existence of a unique continuous and measurable functional calculus, (ii) to present a proof without digressing into a course on the Gelfand theory of commutative Banach algebras, (iii) to introduce the reader to the basic facts concerning the various von Neumann-Schatten ideals, the compact operators, the trace-class operators and all bounded operators, and finally, (iv) to serve as a primer on the theory of bounded linear operators on separable Hilbert space.

Readership

Students and research mathematicians interested in Hilbert space.

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