J. Korean Math. Soc. 2006; 43(1): 65-76
Printed January 1, 2006
Copyright © The Korean Mathematical Society.
Septimiu Crivei
Babes-Bolyai University
Let $\tau$ be a hereditary torsion theory and let $p$ be a prime ideal of a commutative ring $R$. We study the existence of (minimal) $\tau$-injective submodules of the injective hull of $R/p$.
Keywords: hereditary torsion theory, ($\tau$-)injective hull
MSC numbers: Primary 16S90; Secondary 13C11
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