locally nilpotent
英[ˈləʊkəlɪ ˈnilpəutənt]美[ˈlokəlɪ nɪlˈpotnt]
In the mathematical field of commutative algebra, an ideal I in a commutative ring A is locally nilpotent at a prime ideal p if Ip, the localization of I at p, is a nilpotent ideal in Ap.
2026-07-19 14:00 浏览次数 25
In the mathematical field of commutative algebra, an ideal I in a commutative ring A is locally nilpotent at a prime ideal p if Ip, the localization of I at p, is a nilpotent ideal in Ap.