Course Archives Theoretical Statistics and Mathematics Unit

Course: Compact Riemann Surfaces Level: Postgraduate Time: Currently not offered

Syllabus Past Exams Syllabus : Riemann surfaces, holomorphic and meromorphic functions, holomorphic maps, coverings, projective space and complex projective curves, tori and hyperelliptic curves, differential forms, sheaves and cohomology, Poincare and Dolbeault lemmas, finiteness theorems, divisors, Riemann-Roch Theorem Suggested Texts : 1. Rick Miranda, Algebraic curves and Riemann surfaces, AMS (GSM 5), 1995. 2. Otto Forster, Lectures on Riemann surfaces, Springer Verlag (GTM 81), 1981. 3. Raghavan Narasimhan, Compact Riemann surfaces, Birkhauser, 1992. Top of the page Past Exams

Midterm 19.pdf Semestral 19.pdf Supplementary and Back Paper 19.pdf Top of the page

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