| Abstract |
A Riemann surface is a one dimensional complex manifold. It arises naturally in the study of complex functions. The study of maps from Riemann surfaces to other spaces is a rich and very active field. In this talk we will discuss examples of Riemann surfaces and holomorphic maps on them. We will also discuss the triangulation of Riemann surfaces, Hurwitz formula, the construction of Riemann surface associated with $\sqrt{z}$ and the one with genus one.
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