Abstract
The Baer splitting problem from the 1930s is revisited, after which, using current knowledge about maximal Cohen-Macaulay modules, the structure of Baer modules over regular integral domains of higher Krull dimension is explored. In particular, the countably generated ones in the local case are shown to be free.
Citation
Phillip Griffith. "The Baer splitting problem in the twentyfirst century." Illinois J. Math. 47 (1-2) 237 - 250, Spring/Summer 2003. https://doi.org/10.1215/ijm/1258488150
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