Not every object in the derived category of a ring is Bousfield equivalent to a module

Details Not every object in the derived category of a ring is Bousfield equivalent to a module Not every object in the derived category of a ring is Bousfield equivalent to a module

2012-02-29

arxiv.org/abs/1202.6494v1

Mathematics

Category Theory

7 pages

Scientific paper

We consider the derived category of a specific non-Noetherian ring \Lambda,
and show that there are objects in D(\Lambda) that are not Bousfield equivalent
to any module. This answers a question posed by Dwyer and Palmieri.

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