Geodesic flow for CAT.0/-groups

Geodesic flow for CAT.0/-groups
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CAT.0/-组的测地线流

DOI:
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发表时间:
2010
期刊:
影响因子:
--
通讯作者:
W. Lueck
W. Lueck
中科院分区:
--
文献类型:
--
作者:
A. Bartels;W. Lueck

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在 Bartels-Luck [1] 中,我们引入了关于子群族的转移可约群的概念。该定义有些技术性,回顾如下定义 0.4。我们证明了在虚拟循环子群族上可转移约简的群满足法雷尔-琼斯猜想,其系数在加性范畴中。有关法雷尔-琼斯猜想的进一步解释,我们可以参考 [1]、Bartels-Luck-Reich [3] 和 Luck-Reich [8],其中给出了有关应用、历史、文献和现状的更多信息。
In Bartels–Luck [1] we introduced the concept of transfer reducible groups with respect to a family of subgroups. This definition is somewhat technical and recalled as Definition 0.4 below. We showed that groups that are transfer reducible over the family of virtually cyclic subgroups satisfy the Farrell–Jones Conjecture with coefficients in an additive category. For further explanations about the Farrell–Jones Conjecture we refer for instance to [1], Bartels–Luck–Reich [3] and Luck–Reich [8], where more information about the applications, history, literature and status is given.
双曲群和 CAT(0) 群的 Borel 猜想
DOI: 10.4007/annals.2012.175.2.5
发表时间: 2012
期刊: arXiv: Geometric Topology
影响因子: --
作者:
Arthur Bartels;Wolfgang Lück
通讯作者: Wolfgang Lück