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ON THE ALGEBRAIC CONVERGENCE OF FINITELY GENERATED KLEINIAN GROUPS IN ALL DIMENSIONS

机译:关于全维有限广义克莱因族群的代数收敛性

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摘要

Let {G_(r,i)} be a sequence of r-generator Kleinian groups acting on R~n. In this paper, we prove that if {G_(r,i)} satisfies the F-condition, then its algebraic limit group G_r is also a Kleinian group. The existence of a homornorphism from G_r to G_(r,i) is also proved. These are generalisations of all known corresponding results.
机译:令{G_(r,i)}是作用于R〜n的r生成器Kleinian组的序列。在本文中,我们证明如果{G_(r,i)}满足F条件,则其代数极限群G_r也是一个Kleinian群。还证明了从G_r到G_(r,i)的同态性。这些是所有已知相应结果的概括。

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