We generalize Drinfeld’s notion of the center of a tensor category to bicategories. In this generality, we present a spectral sequence to compute the basic invariants of Drinfeld centers: the abelian monoid of isomorphism classes of objects, and the abelian automorphism group of its identity object. There is an associated obstruc-tion theory that explains the difference between the Drinfeld center and the cente
AbstractLet C be a cocomplete monoidal category such that the tensor product in C preserves colimits...
Centers of categories capture the natural operations on their objects. Homotopy coherent centers are...
Centers of categories capture the natural operations on their objects. Homotopy coherent centers are...
We generalize Drinfeld’s notion of the center of a tensor category to bicategories. In this generali...
Both authors were supported by the Danish National Research Foundation through the Centre for Symmet...
Motivated by the relation between the Drinfeld double and central property (T) for quantum groups, g...
Abstract. Motivated by the relation between the Drinfeld double and central property (T) for quantum...
AbstractLet G be a finite group. The category of Mackey functors for G is a tensor category. We show...
AbstractLet C be a cocomplete monoidal category such that the tensor product in C preserves colimits...
We denote the monoidal bicategory of two-sided modules (also called profunctors, bimodules and distr...
© 2015 Elsevier B.V. In this paper, the Drinfeld center of a monoidal category is generalized to a c...
Abstract. In this paper, the Drinfeld center of a monoidal category is generalized to a class of mix...
The Balmer spectrum of a monoidal triangulated category is an important geometric construction which...
A theoretical background is developed to explain in detail the link between the modular tensor categ...
This paper develops a theory of monoidal categories relative to a braided monoidal category, called ...
AbstractLet C be a cocomplete monoidal category such that the tensor product in C preserves colimits...
Centers of categories capture the natural operations on their objects. Homotopy coherent centers are...
Centers of categories capture the natural operations on their objects. Homotopy coherent centers are...
We generalize Drinfeld’s notion of the center of a tensor category to bicategories. In this generali...
Both authors were supported by the Danish National Research Foundation through the Centre for Symmet...
Motivated by the relation between the Drinfeld double and central property (T) for quantum groups, g...
Abstract. Motivated by the relation between the Drinfeld double and central property (T) for quantum...
AbstractLet G be a finite group. The category of Mackey functors for G is a tensor category. We show...
AbstractLet C be a cocomplete monoidal category such that the tensor product in C preserves colimits...
We denote the monoidal bicategory of two-sided modules (also called profunctors, bimodules and distr...
© 2015 Elsevier B.V. In this paper, the Drinfeld center of a monoidal category is generalized to a c...
Abstract. In this paper, the Drinfeld center of a monoidal category is generalized to a class of mix...
The Balmer spectrum of a monoidal triangulated category is an important geometric construction which...
A theoretical background is developed to explain in detail the link between the modular tensor categ...
This paper develops a theory of monoidal categories relative to a braided monoidal category, called ...
AbstractLet C be a cocomplete monoidal category such that the tensor product in C preserves colimits...
Centers of categories capture the natural operations on their objects. Homotopy coherent centers are...
Centers of categories capture the natural operations on their objects. Homotopy coherent centers are...