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Normal subgroups of free constructions of profinite groups and the congruence kernel in the case of positive characteristic

机译:正定情况下有限群的自由构造的正规子群和同余核

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摘要

We prove the analogue of the Kurosh subgroup theorem for closed normal subgroups of free constructions of profinite groups and also corresponding analogues of abstract structural results for closed normal subgroups of more general free constructions of profinite groups (amalgamated free products, HNN-extensipns). The structure theorem is used to obtain a description of the congruence-kernel (7 of the arithmetic lattice V of the group of jftf-rational points G - G(K) of a semisimple connected algebraic group G of i
机译:我们证明了有限群的自由构造的封闭正态子群的Kurosh子群定理的类似物,也证明了有限群的更一般自由构造的封闭正态子群的抽象结构结果的对应类似物(合并的自由产品,HNN扩展)。使用结构定理获得对i

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