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Non-left-complete derived categories
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We give some examples of abelian categories A for which the derived category D(A) is not left-complete. Perhaps the most natural of these is where A is the category of representations of the additive group G_a over a field k of characteristic p>0.
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Cited by 1 Pith paper
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Deformations of triangulated categories with t-structures via derived injectives
Bounded t-deformations of a bounded t-dg-category are equivalent to dg-deformations of its category of derived injectives, and HH^n classifies them for n at least 2.
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