Working in the framework of (T,V)-categories, for a symmetric monoidal closed category V and a (not necessarily cartesian) monad T, we present a common account to the study of ordered compact Hausdorff spaces and stably compact spaces on one side and monoidal categories and representable multicategories on the other one. In this setting we introduce the notion of dual for (T,V)-categories
Summary. In the paper, we develop the notation of lattice-wise categories as concrete categories (se...
grantor: University of TorontoIn this thesis we explore some uncharted areas of the theory...
AbstractIn the context of categorical topology, more precisely that of T-categories (Hofmann, 2007 [...
Working in the framework of \((\mathbb {T},\textbf {V})\)-categories, for a symmetric monoidal close...
AbstractFor a symmetric monoidal-closed category V and a suitable monad T on the category of sets, w...
AbstractWe combine two research directions of the past decade, namely the development of a lax-algeb...
AbstractWe introduce the notion of representable multicategory, which stands in the same relation to...
In a recent paper, Daisuke Tambara defined two-sided actions on an endomodule (= endodistributor) of...
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
AbstractThe category of all topological spaces and continuous maps and its full subcategory of all T...
Abstract. In the quest for an elegant formulation of the notion of “polycategory” we develop a more ...
In this thesis we give an exposition of the theory of duality involutions, and within this context w...
Because an exact pairing between an object and its dual is extraordinarily natural in the object, id...
Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It exten...
Summary. In the paper, we develop the notation of lattice-wise categories as concrete categories (se...
grantor: University of TorontoIn this thesis we explore some uncharted areas of the theory...
AbstractIn the context of categorical topology, more precisely that of T-categories (Hofmann, 2007 [...
Working in the framework of \((\mathbb {T},\textbf {V})\)-categories, for a symmetric monoidal close...
AbstractFor a symmetric monoidal-closed category V and a suitable monad T on the category of sets, w...
AbstractWe combine two research directions of the past decade, namely the development of a lax-algeb...
AbstractWe introduce the notion of representable multicategory, which stands in the same relation to...
In a recent paper, Daisuke Tambara defined two-sided actions on an endomodule (= endodistributor) of...
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
AbstractThe category of all topological spaces and continuous maps and its full subcategory of all T...
Abstract. In the quest for an elegant formulation of the notion of “polycategory” we develop a more ...
In this thesis we give an exposition of the theory of duality involutions, and within this context w...
Because an exact pairing between an object and its dual is extraordinarily natural in the object, id...
Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It exten...
Summary. In the paper, we develop the notation of lattice-wise categories as concrete categories (se...
grantor: University of TorontoIn this thesis we explore some uncharted areas of the theory...
AbstractIn the context of categorical topology, more precisely that of T-categories (Hofmann, 2007 [...
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