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Right ideal decompositions of G*

机译:G *的正确理想分解

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摘要

Let G be an infinite discrete group, let beta G be the Stone-Cech compactification of G, and let G* = beta GG. We show that if G can be embedded algebraically in a compact zero dimensional second countable group (in particular, if G = Z), then there are a decomposition D of G* into right ideals of beta G and a closed subsemigroup T of G* containing all the idempotents such that D-T = {R boolean AND T : R epsilon D} is a decomposition of T into closed right ideals and T/D-T is homeomorphic to omega*. (C) 2016 Elsevier B.V. All rights reserved.
机译:令G为无限离散组,令βG为G的Stone-Cech压缩,令G * =βGG。我们表明,如果G可以代数嵌入到一个紧凑的零维第二可数组中(特别是如果G = Z),则存在G *的分解D成为βG的正确理想和G *的封闭半子组T包含所有等幂数,使得DT = {R布尔值AND T:R epsilon D}是T分解成封闭的右理想,而T / DT对omega *是同胚的。 (C)2016 Elsevier B.V.保留所有权利。

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