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https://doi.org/10.1007/s10468-017-9715-y
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Cite Journal: Algebras and Representation Theory |  Publication Date: Jun 24, 2017 |
 Citations: 3 |
Affiliation: University of Padua
We prove that the Krull-Schmidt Theorem holds for finite direct products of biuniform groups, that is, groups G whose lattice of normal subgroups $\mathcal {N}(G)$ has Goldie dimension and dual Goldie dimension 1. More generally, it holds for the class of completely indecomposable groups.
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