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pap e complex analysis through examples exercises 1999

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Textbook in PDF format The book Complex Analysis through Examples and Exercises has come out from the lectures and exercises that the author held mostly for mathematician and physists . The book is an attempt to present the rat her involved subject of complex analysis through an active approach by the reader. Thus this book is a complex combination of theory and examples. Complex analysis is involved in all branches of mathematics. It often happens that the complex analysis is the shortest path for solving a problem in real circumstances. We are using the (Cauchy) integral approach and the (Weierstrass) power se ries approach . In the theory of complex analysis, on the hand one has an interplay of several mathematical disciplines, while on the other various methods, tools, and approaches. In view of that, the exposition of new notions and methods in our book is taken step by step. A minimal amount of expository theory is included at the beinning of each section, the Preliminaries, with maximum effort placed on weil selected examples and exercises capturing the essence of the material. Actually, I have divided the problems into two classes called Examples and Exercises (some of them often also contain proofs of the statements from the Preliminaries). The examples contain complete solutions and serve as a model for solving similar problems given in the exercises. The readers are left to find the solution in the exercisesj the answers, and, occasionally, some hints, are still given. The Complex Numbers. Algebraic Properties. Topology of the Complex Plane. Sequences and series. Sequences. Series. Complex functions. General Properties. Special Functions. Multi-valued functions. Conformal mappings. Basics. Special mappings. The Integral. The Analytic functions. The Power Series Representation. Composite Examples. Isolated Singularities. Singularities. Laurent series. Residues. Residue Theorem. Composite Examples. Analytic continuation. Continuation. Composite Examples. Integral transforms. Analytic Functions Defined by Integrals. Composite Examples. Miscellaneous Examples. List of Symbols

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Pap E. Complex Analysis through Examples and Exercises 1999.pdf 14.4 MB

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pap e complex analysis through examples exercises 1999

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