|Tuesday||8:30 AM - 10:30 AM||lesson||Lecture Hall M|
|Friday||8:30 AM - 10:30 AM||lesson||Lecture Hall G|
Theory of function of one complex variable, and applications to calculus. Fourier transform and Laplace transform. Introduction to Partial Differential Equations.
Functions of one complex variable. Holomorphic functions. Cauchy-Riemann equations. Cauchy's integral formula. Analiticity of holomorphic functions and applications. Laurent series. Calculus of residues. Fourier transform. Laplace transform. Applications to ordinary differential equations and to to partial differential equations.
Written and oral exam.
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