Last Updated :2025/11/28

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(algebra, ring theory) A ring which is either: (a) a commutative ring in which every ideal is finitely generated, or (b) a noncommutative ring that is both left-Noetherian (every left ideal is finitely generated) and right-Noetherian (every right ideal is finitely generated).

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Noetherian ring

When working with modules over a Noetherian ring, many ascending chains of submodules stabilize, which makes classification problems more tractable.

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When working with modules over a Noetherian ring, many ascending chains of submodules stabilize, which makes classification problems more tractable.

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