This is a textbook for a first course in functions of complex variable, assuming a knowledge of freshman calculus. It is designed for students in engineering, physics, and mathematics. Without sacrificing ease and clarity of proofs, mathematical preciseness and rigor are stressed. Cross references are used to justify almost every step in each proof. Solutions and hints are given to many exercises.
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Book Description
Editorial Reviews
From Scientific American
"This is a further introductory text on the theory of analytic functions in one complex variable. It contains an extensive chapter on the residue calculus including interesting applications to the evaluation of improper real integrals. Another emphasis lies on harmonic functions. One finds a well organized chapter on the Dirichlet problem for the unit disk and for a half plane together with Green's functions and their most important properties. There are many interesting exercises some of which with solutions or at least hints for solution."
Review
"This book is a self-contained, comprehensive up-to-date text for an introductory course in complex functions ... this textbook may be used by both undergraduate and graduate students in engineering, physics and mathematics. The printing and layout are additional attractions to the material presented in the book. Many proofs and concepts are explained using figures, especially in the chapter on conformal mapping. Compared with existing books ... the book under review contains more detail. The authors and publishers deserve our congratulations." -- K Chandrasekhara Rao (Karaikudi, Mathematical Reviews
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Inside This Book
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Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
Citations (learn more)
35
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- 5th Conference on Automated Deduction: Les Arcs, France, July 8-11, 1980 (Lecture Notes in Computer Science) by W. Bibel on page 21
- Microcomputers and Mathematics by James William Bruce on page 83
- Numerical Computation in Science and Engineering by C. Pozrikidis on page 223
- Boundary Value Problems for Analytic Functions (Series in Pure Mathematics) by Jian-Ke Lu in Front Matter
- A Primer of Real Functions (Mathematical Association of America Textbooks) by Ralph P. Boas in Front Matter
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