Property: almost Dedekind domain

Definition: A commutative integral domain whose localizations at maximal ideals are all discrete valuation rings, or a field

Resources for learning about this property:

  • K. A. Loper. Almost Dedekind domains which are not Dedekind. (2006) @ Entire chapter gives many examples and theorems
  • R. W. Gilmer. Integral domains which are almost Dedekind. (1964) @ pp 813-818

(No metaproperty information retrieved.)