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Titlebook: Complex Analysis and Differential Equations; Luis Barreira,Claudia Valls Textbook 2012 Springer-Verlag London 2012 Complex Analysis.Fourie

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Textrecherche Mit Mehrwortbegriffen,uations that can be reduced to exact, and scalar equations of order greater than 1. We also consider equations that can be solved using the Laplace transform. We note that these are only some methods among many others in the theory. On purpose, we do not consider methods adapted to very particular classes of differential equations.
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Holomorphic Functionsed by a pair of (partial differential) equations—the Cauchy–Riemann equations. We also introduce the notion of the integral along a path and we study its relation to the notion of a holomorphic function. Finally, we introduce the index of a closed path, we obtain Cauchy’s integral formula for a holo
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Sequences and Seriesnd series of complex numbers can always be reduced to the convergence of sequences and series of real numbers. We also consider the uniform convergence of functions, and we show that in the presence of uniform convergence both limits and series commute with the integral.
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Fourier Seriesnce of Fourier series. We also show how to expand a sufficiently regular function as a series of cosines and as a series of sines. As a by-product of the theory, we obtain several identities expressing . and other numbers as series of real numbers.
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