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Complex Analysis II focuses on advanced concepts of functions of a complex variable. It studies power series and their convergence, along with Taylor and Laurent series expansions. The course introduces singularities and the classification of isolated singular points. A major part deals with Cauchy's residue theorem and its applications in evaluating complex integrals. It also explores conformal mappings and their geometric interpretation. Overall, the subject deepens understanding of analytic functions and their powerful applications in mathematics and physics.