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Is there any special name of ring (commutative ring with unity) with following property : every power of prime ideal is primary ideal? I know that every PID satisfies this property, but what else?

Seewoo Lee
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    Certainly Dedekind domains (not surprising, since the property in question is local) and any two dimensional regular ring have this property. – Mohan Oct 04 '16 at 14:12
  • Related: http://math.stackexchange.com/questions/112972/in-kx-y-is-the-power-of-any-prime-also-primary – user26857 Oct 05 '16 at 21:10

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