Let Mod-S denote the category of S-modules, where S is a small pre-additive category.
Using the notion of relative derived categories of functor categories, we generalize Rickard's …

Let Mod-S denote the category of S-modules, where S is a small category. In the first part of
this paper, we provide a version of Rickard's theorem on derived equivalence of rings for …

Let Mod-S denote the category of S-modules, where S is a small category. In the first part of
this paper, we provide a version of Rickard's theorem on derived equivalence of rings for …

Let $\Mod\CS $ denote the category of $\CS $-modules, where $\CS $ is a small category. In
the first part of this paper, we provide a version of Rickard's theorem on derived equivalence …

Abstract Let $\Mod\CS $ denote the category of $\CS $-modules, where $\CS $ is a small
category. In the first part of this paper, we provide a version of Rickard's theorem on derived …

Let Mod-S denote the category of S-modules, where S is a small category. In the first part of
this paper, we provide a version of Rickard's theorem on derived equivalence of rings for …

Let Mod-S denote the category of S-modules, where S is a small category. In the first part of
this paper, we provide a version of Rickard's theorem on derived equivalence of rings for …