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Jørgensen’s Inequality and Algebraic Convergence Theorem in Quaternionic Hyperbolic Isometry Groups

机译:jørgensen在四曲双曲肌室中的不等式和代数融合定理

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We obtain an analogue of Jørgensen's inequality in quaternionic hyperbolic space. As an application, we prove that if ther-generator quaternionic Kleinian group satisfies I-condition, then its algebraic limit is also a quaternionic Kleinian group. Our results are generalizations of the counterparts in then-dimensional real hyperbolic space.
机译:我们获得了jørgensen在四曲双曲空间中不等式的类似物。作为申请,我们证明,如果发生的发生器四核科林群组满足I-条件,则其代数限制也是四季度克莱尼群。我们的结果是当时的实际双曲线空间的对应物的概括。

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