Titlebook: Holomorphic Functions and Moduli II; Proceedings of a Wor D. Drasin,C. J. Earle,A. Marden Conference proceedings 1988 Springer-Verlag New Y

ungainly

Reverie

Condyle

A theorem of Bers and Greenberg for infinite dimensional Teichmüller spaceslane . , let .. be . with all of the fixed points of elliptic elements of Γ removed. When Γ is finitely generated and of the first kind, the theorem says that the Teichmüller space, .(Γ), of the Fuchsian group Γ depends only on the topological type of the surface ../Γ and not on the orders of the el

Morose

不可侵犯

Parameters for Fuchsian Groups I: Signature (0, 4)s note we consider signature (0, 4). Other low signatures, as well as the general case, will be dealt with elsewhere. Every Fuchsian group of signature (0, 4), acting on the upper half-plane ∪, can be generated by four parabolic transformations, ., where the product . = 1. Normalize so that . has it

违抗

神经

Families of compact Riemann surfaces which do not admit ,, rootsa closed Riemann surface; the canonical line bundle .(..) is the holomorphic cotangent bundle of ... A standard construction (see section 1 for details) produces a line bundle ..(.) → ., called the relative canonical bundle, whose restriction to each Riemann surface .. ⊆ . is equivalent to the canon

躲债

inhumane

0940-4740 ticians interested in Teichmiiller theory, quasiconformal mappings, Kleinian groups, univalent functions and value distribution. It included a large and stimulating Workshop, preceded by a mini-conference on String Theory attended by both mathematicians and physicists. These activities produced inte

foliage

Generic fundamental polyhedra for kleinian groupsill be precisely identified. In groups with torsion, on the other hand, certain configurations of elliptic transformations, for example three elliptics whose axes are pairwise coplanar, involve additional difficulties and we have decided to leave these cases aside.