Titlebook: Kleinian Groups; Bernard Maskit Book 1988 Springer-Verlag Berlin Heidelberg 1988 Area.Dimension.Finite.Group theory.Invariant.Riemann surf

神化怪物

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傷心

Combination Theorems,s (these are sometimes known as the Klein-Maskit combination theorems) are given in sections C and E. We state and prove these theorems only for discrete subgroups of .. The minor modifications required for the case that . contains orientation reversing elements are left to the reader.

agenda

來(lái)就得意

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不愿

Function Groups,opologically realized by a regular function group. Using similar techniques with quasiconformal mappings, one can prove that every planar regular covering of a finite Riemann surface can be conformally realized by a regular function group; this theorem however is beyond the scope of this book.

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0072-7830 d Bers‘ observation that their joint work on the Beltrami equation has deep implications for the theory of Kleinian groups and their deformations. From the point of view of uniformizations of Riemann surfaces, Bers‘ observation has the consequence that the question of understanding the different uni

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0072-7830 finite Riemann surfaces, or, as we do here, one can start with the assumption that, in the invariant component, the group represents a finite Riemann surface, a978-3-642-64878-6978-3-642-61590-0Series ISSN 0072-7830 Series E-ISSN 2196-9701

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