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Published online by Cambridge University Press: 20 November 2018
Let $Q$ be a simple Artinian ring with finite dimension over its center. An order
$R$ in
$Q$ is said to be Prüfer if any one-sided
$R$-ideal is a progenerator. We study prime and primary ideals of a Prüfer order under the condition that the center is Prüfer. Also we characterize branched and unbranched prime ideals of a Prüfer order.