… ⊗ m, and the functor is an equivalence of categories whose quasi-inverse functor is given by
Aθ− … Indeed, by using the abelian and derived equivalences of categories in Section 4.1, we …

Two types of appropriate definitions of a symmetric monoidal (or exact) category with a
group action are given in this paper. They are obtained on one band from a category with a …

… functor is a very natural functor for the module categories of the finite groups, and even for the
stable module categories, while for the relative stable module categories… set up this functor, …

… functor from the derived category of bounded complexes of AX-modules with coherent
cohomologies to the derived category of … -modules with coherent cohomologies is an equivalence. …

… Mod C)) is a standard recollement of derived categories. Results show that if the standard …
derived equivalent. Key words: recollement; derived category; weak global dimension; derived …

In this paper we consider the problem of deriving a term assignment system for Girard's
Intuitionistic Linear Logic for both the sequent calculus and natural deduction proof systems. Our …

… We suggest [7] for everything we shall use about exact sequences and functors in the
category of Banach spaces; a sounder, more general, background can be found in [12]. What we …

… Since Hochschild homology is invariant under derived equivalence, our result gives information
for arbitrary tame blocks of Hecke algebras of type A. Throughout this paper, we fix K an …

… The Schur Functor Let M.) be the category of homogeneous polynomial modules of 0L () of
degree r (r≥ 1). Dentoe 1 or l) the set {“一(”, 喝) l 龌∈ Z), and,) the set {一(∞,?,∞)∈ 0) l∑ 4 一…