Galois subrings of simple rings
Matematičeskie zametki, Tome 17 (1975) no. 6, pp. 887-892
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Suppose $R$ is a finite direct sum of simple associative rings and $G$ is a finite group of auto-morphisms of the ring $R$. It is shown that if there is no additive $|G|$-torsion in $R$, then the subring of elements of $R$ that are fixed under $G$ is a finite direct sum of simple rings.