Simultaneous Uniformization

Cover Simultaneous Uniformization
Simultaneous Uniformization
Lipman Bers
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Note that Yp = S\- ( Yp )> so that this curve admits the representation z =. '^(t, 'r), -co co for |t| — > oo, li. Next, let S be as before, and let S, denote the s'xrface — ' o ' 1, obtained by removing some fixed point from S • The equivalence classes of even coupled pairs (3, [f], 3^) are the points of the Teichmliller space T, which is again a complex manifold homeomorphic to a cell and representable as a bounded domain in 3e-2 C-^° • Using the methods of the proof or Theorem 2 it is not d
...ifficult to establish Theorem 3» T ^ is holomorphically equivalent to the domain — 6*^ ■ ^\ n^^C^S- defined as follows ; (z, t) = (z, ^;, , . . . V -«, ) ^ Vi, if and only if ->- ^ T and z t;. I( Yn^ ) • The results of [2, S 10] can now be restated as Theorem ij.. There e xist finitely iiiany meromorphic f unctions, FAzs-^), ,. , Fj^^(z, v), in I'l, which, for ever y fixed ^, generate the field of automorphic functions in I ( Yp _, ) under the p:roup G^f i.

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