Moduli Spaces Two Riemann surfaces of the same topological type can, of course, be conformally inequivalent; but how many conformal structures are there, and how can one deform them ? Take for example an annulus A(r, R) - Mapping class group - Document - PDFSEARCH.IO

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	Moduli Spaces Two Riemann surfaces of the same topological type can, of course, be conformally inequivalent; but how many conformal structures are there, and how can one deform them ? Take for example an annulus A(r, R) Add to Reading List Document Date: 2011-02-14 06:36:11 Open Document File Size: 48,22 KB Share Result on Facebook

Moduli Spaces Two Riemann surfaces of the same topological type can, of course, be conformally inequivalent; but how many conformal structures are there, and how can one deform them ? Take for example an annulus A(r, R) Add to Reading List