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Almost commutative ring : ウィキペディア英語版 | Almost commutative ring In algebra, a filtered ring ''A'' is said to be almost commutative if the associated graded ring is commutative. Basic examples of almost commutative rings involve differential operators. For example, the enveloping algebra of a complex Lie algebra is almost commutative by the PBW theorem. Similarly, a Weyl algebra is almost commutative. == See also ==
*Ore condition *Gelfand–Kirillov dimension
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