… As we said, R does not lie in the tensor square of Uqg but in a certain completion of it; however,
for any pair … Obviously, in this category every negligible module is isomorphic to the zero …

… In our case a ribbon category is always pre-modular since we assume it is a fusion category.
For each structure, we may study … Note that the squared length of column zero of S is D2 = …

… At the of paragraph 4 we consider some radical square zero algebras. … Finally, in Section
6, we combine the detailed knowledge of the module categories over tame concealed algebras …

… differential module is a module equipped with a square-zero … of modules over rings, as well
as differential graded modules … Our migration to the category of differential modules from the …

… zero by the functor HomC(T, −), since, in the cluster-tilting case, XT = addΣT. However, one
does not obtain the module category … categories, by the commutativity of the right-hand square…

… categories of sl̂(2) modules on the one hand and N 2 … sl̂(2) square we have the respective
highest-weight-type modules, … ,’’ at which the annihilators act by zero. We need an O-type …

… Our point of view is that modular categories merit being … , according to which every modular
category is (equivalent to) … the squared dimensions appeared in [38], where its square …

… from the categorical notion of purity is the zero sheaf. This suggests that a different notion of
… N ′ is a restriction of ϕ if the following square commutes where the vertical arrows are the …

… an algebraically closed field of characteristic zero. For a … a module category, we always
mean a left module category unless otherwise specified. Let M and N be two C-module categories…

… the category of OX-modules over a derived C-analytic space X as the stabilization of a suitable
category … Finally, we apply this description to introduce the notion of analytic square-zero …