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Editorial ReviewsBook DescriptionAn introduction to complex analysis, covering the standard course material and additional topics. This is an ideal book for a first course in complex analysis: for advanced undergraduates or graduate students. It includes both exercises with detailed solutions to aid understanding, and those without solutions as an additional teaching tool.From the Back CoverAn ideal choice for a first course in complex analysis, this book can be used either as a classroom text or for independent study. Written in an informal style by a master expositor, the book distills more than half a century of experience with the subject into a lucid, engaging, yet rigorous account. The book reveals both the power of complex analysis as a tool for applications and the intrinsic beauty of the subject as a fundamental part of pure mathematics. Written at the level of courses commonly taught in American universities to seniors and beginning graduate students, the book is suitable for readers acquainted with advanced calculus or introductory real analysis. The treatment goes beyond the standard material of power series, Cauchy's theorem, residues, conformal mapping, and harmonic functions by including accessible discussions of many intriguing topics that are uncommon in a book at this level. Readers will encounter notions ranging from Landau's notation to overconvergent series to the Phragmén-Lindelöf theorem. The flexibility afforded by the supplementary topics and applications makes the book adaptable either to a short, one-term course or to a comprehensive, full-year course.The writing is user-friendly in many ways. Each topic is discussed in a typical, commonly encountered situation rather than in the most general, abstract setting. There are no numbered equations. Numerous exercises interspersed in the text encourage readers to test their understanding of new concepts and techniques as they are presented. Detailed solutions of the exercises, included at the back of the book, both serve as models for students and facilitate independent study. Supplementary exercises at the ends of sections, not solved in the book, provide an additional teaching tool.This second edition of Invitation to Complex Analysis has been painstakingly revised by the author's son, himself an award-winning mathematical expositor.About the AuthorRalph P. Boas (1912-1992), a well-known mathematical researcher, educator, author, editor, and translator, received his Ph.D. from Harvard University in 1937. He was executive editor of Mathematical Reviews between 1945 and 1950, and spent the next three decades on the faculty at Northwestern University, retiring in 1980 as Henry S. Noyes Professor Emeritus of Mathematics. His activities with the Mathematical Association of America (MAA) included chairing the Committee on the Undergraduate Program in Mathematics, serving as MAA President (1973-1974), and editing The American Mathematical Monthly (1976-1981); the MAA awarded him the Lester R. Ford Award for expository excellence in 1978 and the Award for Distinguished Service to Mathematics in 1981. He served the American Mathematical Society both as a vice president and as a trustee. His other books include Entire Functions, the MAA Carus Monograph A Primer of Real Functions, and Lion Hunting and Other Mathematical Pursuits. He published numerous articles in mathematical journals.Harold P. Boas received his PhD from MIT in 1980. Between 1980 and 1984 he was J. F. Ritt Assistant Professor of Mathematics at Columbia University. Since 1984 he has been on the faculty at Texas A & M University. He has served as book-review editor of The American Mathematical Monthly (1998-1999) and as editor of the Notices of the American Mathematical Society (2001-2003). In 1995, he and his collaborator Emil J. Straube received the Stefan Bergman Prize from the American Mathematical Society for their research on the boundary regularity theory of the multidimensional inhomogeneous Cauchy-Riemann equations. The Mathematical Association of America has recognized him for an outstanding expository article with the Lester R. Ford Award (2007) and the Chauvenet Prize (2009). He received the Student Led Award for Teaching Excellence from Texas A & M University in 2009. He previously revised his father's A Primer of Real Functions (fourth edition, 1996).Read more

Invitation to Complex Analysis (Mathematical Association of America Textbooks) 2nd Edition by Ralph P. Boas (Author), Harold P. Boas (Author) 3.3 out of 5 stars 6 ratings
Invitation to Complex Analysis Share this page Ralph P. Boas. Second Edition revised by Harold P. Boas. MAA Press: An Imprint of the American Mathematical Society. Ideal for a first course in complex analysis, this book can be used either as a classroom text or for independent study. Written at a level accessible to advanced undergraduates and ...
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Invitation to Complex Analysis originally appeared in 1987, five years before the author's death. This second edition contains no new material, but many minor emendations by the author's son Harold, himself an excellent mathematician and expositor. (In what follows, "Boas" refers to Ralph, not to Harold.)
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Read Online Invitation To Complex Analysis Mathematical Association Of America Textbooks afforded by the supplementary topics and applications makes the book adaptable either to a short, one-term course or to a comprehensive, full-year course. Detailed solutions of the exercises both serve as models for students and facilitate independent study.
Invitation To Complex Analysis Mathematical Invitation to Complex Analysis (Mathematical Association of America Textbooks) 2nd Edition. Invitation to Complex Analysis (Mathematical Association of America Textbooks) 2nd Edition. by Ralph P. Boas (Author), Harold P. Boas (Author) 3.3 out of 5 stars 6 ratings. ISBN-13: 978-0883857649.
Real Analysis. Calculus Deconstructed: A Second Course in First-Year Calculus (P, S) Counterexamples in Calculus (S) Invitation to Complex Analysis (S) An Invitation to Real Analysis Mathematical Interest Theory (S) A Primer of Real Functions (P, S) A Radical Approach to Real Analysis (P) Real Infinite Series (S) Special Topics
Invitation to Complex Analysis (Mathematical Association of America Textbooks) by Ralph P. Boas (2010-08-26): Ralph P. Boas;Harold P. Boas: Books - Amazon.ca
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Where To Download Invitation To Complex Analysis Mathematical Association Of America Textbooks formula, the gamma function, Bernoulli numbers and polynomials, the Riemann zeta function, Tauberian theorems, elliptic integrals, ramifications of the Cantor set, and a theoretical discussion of differential equations including power series
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An Invitation to Mathematical Physics and Its History Notices of the American Mathematical Society Complex Analysis for Mathematics and Engineering strikes a balance between the pure and applied aspects of complex analysis, and presents concepts using a clear writing style. Believing that mathemati
Read Book Invitation To Complex Analysis Mathematical Association Of America Textbooks Geared toward upper-level undergraduates and graduate students, this clear, self-contained treatment of important areas in complex analysis is chiefly classical in content and emphasizes geometry of complex mappings. 1967 edition. Invitation to Complex Analysis
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Author: Boas, Ralph P. Invitation to Complex Analysis. Pages: 339. Binding: HRD. Publication Date: 2010-12-30. ISBN/EAN: 9780883857649.
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A publication of Hindustan Book Agency; distributed within the Americas by the American Mathematical Society. Maximum discount of 20% for all commercial channels. Graduate students and research mathematicians interested in differential calculus. Praise for the First Edition \u2026.
The Mathematical Association of America (MAA) is the largest professional society that focuses on undergraduate mathematics education. Our members include university, college, and high school teachers; graduate and undergraduate students; pure and applied mathematicians; computer scientists; statisticians; and many others in academia, government, business, and industry.
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ANALYSIS I Limits and convergence Sequences and series in R and C. Sums, products and quotients. Absolute convergence; absolute convergence implies convergence. The Bolzano-Weierstrass theorem and applications (the General Principle of Convergence). Comparison and ratio tests, alternating series test. [6] Continuity Continuity of real- and complex-valued functions de\ufb01ned on subsets of R and C.
'[Fourier Analysis: Volume l - Theory is] fabulous \u2026 Constantin structures his exercise sets beautifully, I think: they are abundant and long, covering a spectrum of levels of difficulty; each set is followed immediately by a section of hints (in one-one correspondence); finally the hints sections are followed by very detailed and well-written solutions (also bijectively).