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A companion volume to the text Complex Variables: An Introduction by the same authors, this book further develops the theory of holomorphic functions, continuing to emphasize the role that the Cauchy-Riemann equation plays in modern complex analysis.
Topics considered include boundary values of holomorphic functions in the sense of distributions and hyperfunctions; L[superscript 2]-estimates for solutions of the Cauchy-Riemann equation, interpolation problems, and ideal theory in algebras of entire functions with growth conditions; exponential polynomials; the G transform and the unifying role it plays in complex analysis and transcendental number theory; summation methods; and the spectral synthesis theorem of L.
Schwartz concerning the solutions of a homogeneous convolution equation on the real line and its applications in harmonic analysis. By providing an overview of current research and open problems, as well as topics that have wide applications in engineering, this book should be of interest to mathematicians and applied mathematicians, as well as to graduate students beginning their research.
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Previews available in: English
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Edition | Availability |
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1
Complex Analysis and Special Topics in Harmonic Analysis
2012, Springer London, Limited
in English
1461384451 9781461384458
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2
Complex Analysis and Special Topics in Harmonic Analysis
2011, Springer
in English
1461384478 9781461384472
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3
Complex Analysis and Special Topics in Harmonic Analysis
Nov 12, 2011, Springer
paperback
146138446X 9781461384465
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4
Complex analysis and special topics in harmonic analysis
1995, Springer
in English
0387944117 9780387944111
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Book Details
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Includes bibliographical references (p. 471-478) and index.
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