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Hochschild and cyclic homology of an almost commutative cochain algebra associated to a nilmanifold

机译:Hochschild和循环同源与Nilmanifold相关的几乎换向性的Cochain代数

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A nilmanifold, as defined by Malcev [Ma], is a compact manifold N which is the space of cosets of a simply connected Lie group by discrete uniform subgroup G. Thus the manifold N can be identified with the Eilenberg-MacLane space K(G, 1), where G = π_1(N) is a finitely generated torsion free nilpotent group.
机译:由Malcev [MA]所定义的Nilmanifold是一种紧凑的歧管N,其是通过离散均匀的亚组G的简单连接的Lie组的轴的空间。因此,歧管N可以用Eilenberg-Maclane空间K识别(g 1),其中G =π_1(n)是有限产生的扭转无幂术组。

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