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An Introduction to Complex Analysis begins with a complete review of concepts and methods from real analysis that relate to complex analysis, followed by brief, clear proofs of basic statements - a distinct advantage for those mainly interested in applications. Alternate approaches are also presented for comparison. Discussions include holomorphic functions, analytic continuation, isolated singularities, conformal mappings, special functions and boundary value problems. More than 200 examples and 150 exercises illustrate the subject matter and make this book an ideal text for university courses on complex analysis, while the comprehensive compilation of theories and succinct proofs make this an excellent volume for reference.
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