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|Title:||Wedderburn-Malcev decomposition of one-sided ideals of finite dimensional algebras|
|Authors:||Baranov, A. A.|
Shlaka, H. M.
|Publisher:||Taylor & Francis|
|Citation:||Communications in Algebra, 2018|
|Abstract:||Let $A$ be a finite dimensional associative algebra over a perfect field and let $R$ be the radical of $A$. We show that for every one-sided ideal I of A there is a semisimple subalgebra $S$ of $A$ such that $I=I_S\oplus I_R$ where $I_S=I\cap S$ and $I_R=I\cap R$.|
|Rights:||Copyright © 2018, Taylor & Francis. Deposited with reference to the publisher’s open access archiving policy.|
|Description:||The file associated with this record is under embargo until 12 months after publication, in accordance with the publisher's self-archiving policy. The full text may be available through the publisher links provided above.|
|Appears in Collections:||Published Articles, Dept. of Mathematics|
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|BMS_Wedderburn-Malcev.pdf||Post-review (final submitted author manuscript)||216.46 kB||Adobe PDF||View/Open|
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