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Real and Complex Analysis (Higher - Hardcover, by Rudin Walter

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Item specifics

Condition
Acceptable: A book with obvious wear. May have some damage to the cover but integrity still intact. ...
Book Title
Real and Complex Analysis (Higher Mathematics Series)
ISBN
9780070542341
Subject Area
Mathematics
Publication Name
Real and Complex Analysis
Publisher
Mcgraw-Hill Education
Item Length
9.5 in
Subject
General, Complex Analysis, Mathematical Analysis
Publication Year
1986
Type
Textbook
Format
Hardcover
Language
English
Item Height
0.8 in
Author
Walter Rudin
Features
Revised
Item Weight
25.3 Oz
Item Width
6.6 in
Number of Pages
432 Pages
Category

About this product

Product Identifiers

Publisher
Mcgraw-Hill Education
ISBN-10
0070542341
ISBN-13
9780070542341
eBay Product ID (ePID)
41831

Product Key Features

Number of Pages
432 Pages
Publication Name
Real and Complex Analysis
Language
English
Subject
General, Complex Analysis, Mathematical Analysis
Publication Year
1986
Features
Revised
Type
Textbook
Subject Area
Mathematics
Author
Walter Rudin
Format
Hardcover

Dimensions

Item Height
0.8 in
Item Weight
25.3 Oz
Item Length
9.5 in
Item Width
6.6 in

Additional Product Features

Edition Number
3
Intended Audience
College Audience
LCCN
86-000007
Dewey Edition
18
Illustrated
Yes
Dewey Decimal
517.5
Edition Description
Revised edition
Table Of Content
Preface Prologue: The Exponential Function Chapter 1: Abstract Integration Set-theoretic notations and terminology The concept of measurability Simple functions Elementary properties of measures Arithmetic in [0, ∞] Integration of positive functions Integration of complex functions The role played by sets of measure zero Exercises Chapter 2: Positive Borel Measures Vector spaces Topological preliminaries The Riesz representation theorem Regularity properties of Borel measures Lebesgue measure Continuity properties of measurable functions Exercises Chapter 3: Lp -Spaces Convex functions and inequalities The Lp -spaces Approximation by continuous functions Exercises Chapter 4: Elementary Hilbert Space Theory Inner products and linear functionals Orthonormal sets Trigonometric series Exercises Chapter 5: Examples of Banach Space Techniques Banach spaces Consequences of Baire''s theorem Fourier series of continuous functions Fourier coefficients of L 1-functions The Hahn-Banach theorem An abstract approach to the Poisson integral Exercises Chapter 6: Complex Measures Total variation Absolute continuity Consequences of the Radon-Nikodym theorem Bounded linear functionals on Lp The Riesz representation theorem Exercises Chapter 7: Differentiation Derivatives of measures The fundamental theorem of Calculus Differentiable transformations Exercises Chapter 8: Integration on Product Spaces Measurability on cartesian products Product measures The Fubini theorem Completion of product measures Convolutions Distribution functions Exercises Chapter 9: Fourier Transforms Formal properties The inversion theorem The Plancherel theorem The Banach algebra L 1 Exercises Chapter 10: Elementary Properties of Holomorphic Functions Complex differentiation Integration over paths The local Cauchy theorem The power series representation The open mapping theorem The global Cauchy theorem The calculus of residues Exercises Chapter 11: Harmonic Functions The Cauchy-Riemann equations The Poisson integral The mean value property Boundary behavior of Poisson integrals Representation theorems Exercises Chapter 12: The Maximum Modulus Principle Introduction The Schwarz lemma The Phragmen-Lindelöf method An interpolation theorem A converse of the maximum modulus theorem Exercises Chapter 13: Approximation by Rational Functions Preparation Runge''s theorem The Mittag-Leffler theorem Simply connected regions Exercises Chapter 14: Conformal Mapping Preservation of angles Linear fractional transformations Normal families The Riemann mapping theorem The class L Continuity at the boundary Conformal mapping of an annulus Exercises Chapter 15: Zeros of Holomorphic Functions Infinite Products The Weierstrass factorization theorem An interpolation problem Jensen''s formula Blaschke products The Müntz-Szas theorem Exercises Chapter 16: Analytic Continuation Regular points and singular points Continuation along curves The monodromy theorem Construction of a modular function The Picard theorem Exercises Chapter 17: Hp -Spaces Subharmonic functions The spaces Hp and N The theorem of F. and M. Riesz Factorization theorems The shift operator Conjugate functions Exercises Chapter 18: Elementary Theory of Banach Algebras Introduction The invertible elements Ideals and homomorphisms Applications Exercises Chapter 19: Holomorphic Fourier Transforms Introduction Two theorems of Paley and Wiener Quasi-analytic classes The Denjoy-Carleman theorem Exercises Chapter 20: Uniform Approximation by Polynomials Introduction Some lemmas Mergelyan''s theorem Exercises Appendix: Hausdorff''s Maximality Theorem Notes and Comments Bibliography List of Special Symbols Index
Synopsis
This is an advanced text for the one- or two-semester course in analysis taught primarily to math, science, computer science, and electrical engineering majors at the junior, senior or graduate level. The basic techniques and theorems of analysis are presented in such a way that the intimate connections between its various branches are strongly emphasized. The traditionally separate subjects of 'real analysis' and 'complex analysis' are thus united in one volume. Some of the basic ideas from functional analysis are also included. This is the only book to take this unique approach. The third edition includes a new chapter on differentiation. Proofs of theorems presented in the book are concise and complete and many challenging exercises appear at the end of each chapter. The book is arranged so that each chapter builds upon the other, giving students a gradual understanding of the subject. This text is part of the Walter Rudin Student Series in Advanced Mathematics.
LC Classification Number
QA300.R82 1987

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  • Review of Poppa Rudin

    This is Real and Complex Analysis by Walter Rudin, also known as poppa Rudin. It is a difficult book to find in very good condition other than the Indian or International editions. It is a book that is intended for first year graduate students studying mathematics. The book must be written with pencil and paper at hand. Be prepared to fill in the gaps in the proofs. The exercises, and the book itself, can be very a humbling experience. If you have ever take baby Rudin, this book is the natural follow up. It covers the standard topics of any first year graduate course in analysis. It has the advantage of both real and complex analysis. Don't expect to understand everything at first. It may take several careful readings to completely understand all of the topics.

    Verified purchase: YesCondition: Pre-OwnedSold by: ontimebooks