Hardy Spaces

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ID: 288053
2019
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Abstract
The theory of Hardy spaces is a cornerstone of modern analysis. It combines techniques from functional analysis, the theory of analytic functions and Lesbesgue integration to create a powerful tool for many applications, pure and applied, from signal processing and Fourier analysis to maximum modulus principles and the Riemann zeta function. This book, aimed at beginning graduate students, introduces and develops the classical results on Hardy spaces and applies them to fundamental concrete problems in analysis. The results are illustrated with numerous solved exercises that also introduce subsidiary topics and recent developments. The reader's understanding of the current state of the field, as well as its history, are further aided by engaging accounts of important contributors and by the surveys of recent advances (with commented reference lists) that end each chapter. Such broad coverage makes this book the ideal source on Hardy spaces.
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persistent_1761420185_68fd2399c3fcf Use this key to autocite in the manuscript while using SciMatic Manuscript Manager or Thesis Manager
Authors Greg Gibbons
Journal ADVANCES IN ARCHAEOLOGICAL PRACTICE
Year 2019
DOI
10.1017/9781316882108
URL
https://www.cambridge.org/core/books/hardy-spaces/9768108D31BA85440A4FC269D28EF376
Keywords Keywords not found

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