Krull–Akizuki theorem
ID: krull-akizuki-theorem
The Krull–Akizuki theorem is a result in the field of commutative algebra, specifically concerning the factorization properties of elements in Noetherian rings. It provides a foundation for understanding how the integral closure of an ideal behaves under certain conditions. More specifically, the theorem considers Noetherian rings and the behavior of ideals in them.
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