The book Holomorphic Differentials As Functions of Moduli was written by author Lipman Bers Here you can read free online of Holomorphic Differentials As Functions of Moduli book, rate and share your impressions in comments. If you don't know what to write, just answer the question: Why is Holomorphic Differentials As Functions of Moduli a good or bad book?
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"ri.^ : ■^- -"i. N. it- •. •at. :ir. O^ 'f'-'r- IT} 's&(T-tts), ^. Q 1 ^B q* nod'-'*' ?\nr -fi. ?i'r. '•(S) '. I ■, :/'■ W 'lo :!^. Emc«I?> v^ts^/Zl' . II rj J. iH - k - converges normally In M and its sum belongs ta ¥ . On the other hand, since D(t) Is a bounded Jordan domain and G(t) has a compact fundamental region. Theorem L|. In [I4. ] implies that, for a fixed 1, every element of W (t ) is of the form (3)« For q - 1 we shall show that every p. Belongs to W^ (i. E. That the ntrmalized Abel...ian differentials are holomorphic functions of the mo dul i ) . THEOREM III. The functions p (z, t), / c. (t) 5. (z, t) ■^ ' j'^l J iJ ■. ... where the c. Are holomorphic, O^W^, and the 0. Are elements of W^. We first choose so that o(z, t ) vanishes at kg-k points z.
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