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spelling, slight clarification in wording
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David Roberts ♦
David Roberts ♦
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For a commutative ring with identity we know that in general localization doselocalization does not commute with arbitrary intersection of ideals. I am looking for a paper that considerconsiders equivalent condition(s) for rings with mentionedthat do have this property. (I have seen such an articlarticle but I cannot find it right now.)

For commutative ring with identity we know that in general localization dose not commute with arbitrary intersection of ideals. I am looking for a paper that consider equivalent condition for rings with mentioned property. (I have seen such an articl but I cannot find it right now.)

For a commutative ring with identity we know that in general localization does not commute with arbitrary intersection of ideals. I am looking for a paper that considers equivalent condition(s) for rings that do have this property. (I have seen such an article but I cannot find it right now.)

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Ya MA e. r
Ya MA e. r
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When localization commutes with arbitrary intersection of ideals

For commutative ring with identity we know that in general localization dose not commute with arbitrary intersection of ideals. I am looking for a paper that consider equivalent condition for rings with mentioned property. (I have seen such an articl but I cannot find it right now.)