“School of Mathematics”
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| Paper IPM / M / 8982 |
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| Abstract: | |
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Let R be a commutative integral domain and let ∗ be a
semistar operation of finite type on R, and I be a
quasi-∗-ideal of R. We show that, if every minimal prime
ideal of I is the radical of a ∗-finite ideal, then the set
\Min(I) of minimal prime ideals over I is finite.
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