Introduction to Hp Spaces [ electronic resource ] / by Paul Koosis.
By: Koosis, Paul.
Material type:
TextSeries: Cambridge Tracts in Mathematics (115). Publisher: Cambridge: Cambridge University Press , 2009Edition: 2nd ed.ISBN: 9780511470950 ( e-book ).Subject(s): Recreational Mathematics | Abstract Analysis | MathematicsGenre/Form: Electronic booksDDC classification: 515.73 Online resources: https://doi.org/10.1017/CBO9780511470950 View to click Summary: The first edition of this well known book was noted for its clear and accessible exposition of the basic theory of Hardy spaces from the concrete point of view (in the unit circle and the half plane). The intention was to give the reader, assumed to know basic real and complex variable theory and a little functional analysis, a secure foothold in the basic theory, and to understand its applications in other areas. For this reason, emphasis is placed on methods and the ideas behind them rather than on the accumulation of as many results as possible. The second edition retains that intention, but the coverage has been extended. The author has included two appendices by V. P. Havin, on Peter Jones' interpolation formula, and Havin's own proof of the weak sequential completeness of L1/H1(0); in addition, numerous amendments, additions and corrections have been made throughout.
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E-Book
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WWW | 515.73 KOO/I (Browse shelf) | Available | EB211 |
The first edition of this well known book was noted for its clear and accessible exposition of the basic theory of Hardy spaces from the concrete point of view (in the unit circle and the half plane). The intention was to give the reader, assumed to know basic real and complex variable theory and a little functional analysis, a secure foothold in the basic theory, and to understand its applications in other areas. For this reason, emphasis is placed on methods and the ideas behind them rather than on the accumulation of as many results as possible. The second edition retains that intention, but the coverage has been extended. The author has included two appendices by V. P. Havin, on Peter Jones' interpolation formula, and Havin's own proof of the weak sequential completeness of L1/H1(0); in addition, numerous amendments, additions and corrections have been made throughout.
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