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QA331.7 .L39 2012
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Complex proofs of real theorems / Peter D. Lax, Lawrence Zalcman.
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QA331.7 .L39 2012
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QA331.7 .L39 2012
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Author/Creator:
Lax, Peter D.
Language:
English
Imprint:
Providence, R.I. : American Mathematical Society, c2012.
Format:
Book
xi, 90 p. ; 26 cm.
Bibliography:
Includes bibliographical references.
Contents:
Chapter 1. Early triumphs
1.1. The Basel problem
1.2. The fundamental theorem of algebra
Chapter 2. Approximation
2.1. Completeness of weighted powers
2.2. The Müntz approximation theorem
Chapter 3. Operator theory
3.1. The Fuglede-Putnam theorem
3.2. Toeplitz operators
3.3. A theorem of Beurling
3.4. Prediction theory
3.5. The Riesz-Thorin convexity theorem
3.6. The Hilbert transform
Chapter 4. Harmonic analysis
4.1. Fourier uniqueness via complex variables (d'après D.J. Newman)
4.2. A curious functional equation
4.3. Uniqueness and nonuniqueness for the Radon transform
4.4. The Paley-Wiener theorem
4.5. The Titchmarsh convolution theorem
4.6. Hardy's theorem
Chapter 5. Banach algebras: the Gleason-Kahane-Żelazko theorem
Chapter 6. Complex dynamics: the Fatou-Julia-Baker theorem
Chapter 7. The prime number theorem
Coda. Transonic airfoils and SLE
Appendix A. Liouville's theorem in Banach spaces
Appendix B. The Borel-Carathéodory inequality
Appendix C. Phragmén-Lindelöf theorems
Appendix D. Normal families.
Contributor:
Zalcman, Lawrence Allen.
Series:
University lecture series ; v. 58
University lecture series (Providence, R.I.) ;
58.
Subjects:
Functions of complex variables.
Approximation theory.
Functional analysis.
Functions of a complex variable.
Approximations and expansions.
Operator theory.
Harmonic analysis on Euclidean spaces.
Functional analysis.
Real functions.
Number theory.
Probability theory and stochastic processes.
ISBN:
9780821875599
0821875590
Catkey: 9562355
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