Definable additive categories and their model theory are the topic of this paper. We begin with background and preliminary results on additive categories. Then definable subcategories, their properties and the morphisms between them are investigated, as are certain associated topological spaces (``spectra"). It was in the model theory of modules that these categories were first considered and model theory provides some of the tools for exploring them. Some general model-theoretic background is presented, then various aspects of the model theory of definable categories are considered
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
We construct Quillen equivalences between the model categories of monoids (rings), modules and algeb...
Model categories have been an important tool in algebraic topology since rst de ned by Quillen. Giv...
Definable additive categories and their model theory are the topic of this paper. We begin with bac...
Definable additive categories and their model theory are the topic of this paper. We begin with bac...
2-equivalences are described between the category of small abelian categories with exact functors, t...
A 2-equivalence is described between the category of small abelian categories with exact functors an...
This is an account of a talk I gave, at a Conference on Modules and Representation Theory at Cluj in...
We study the behavior of the abstract sectional category in the Quillen, the Strøm and the Mixed pro...
We study the behavior of the abstract sectional category in the Quillen, the Strøm and the Mixed pro...
AbstractA stable model category is a setting for homotopy theory where the suspension functor is inv...
This book outlines a vast array of techniques and methods regarding model categories, without focuss...
AbstractWe highlight connections between accessible categories and abstract elementary classes (AECs...
none2siWe study the behavior of the abstract sectional category in the Quillen, the Strøm and the Mi...
grantor: University of TorontoIn this thesis we explore some uncharted areas of the theory...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
We construct Quillen equivalences between the model categories of monoids (rings), modules and algeb...
Model categories have been an important tool in algebraic topology since rst de ned by Quillen. Giv...
Definable additive categories and their model theory are the topic of this paper. We begin with bac...
Definable additive categories and their model theory are the topic of this paper. We begin with bac...
2-equivalences are described between the category of small abelian categories with exact functors, t...
A 2-equivalence is described between the category of small abelian categories with exact functors an...
This is an account of a talk I gave, at a Conference on Modules and Representation Theory at Cluj in...
We study the behavior of the abstract sectional category in the Quillen, the Strøm and the Mixed pro...
We study the behavior of the abstract sectional category in the Quillen, the Strøm and the Mixed pro...
AbstractA stable model category is a setting for homotopy theory where the suspension functor is inv...
This book outlines a vast array of techniques and methods regarding model categories, without focuss...
AbstractWe highlight connections between accessible categories and abstract elementary classes (AECs...
none2siWe study the behavior of the abstract sectional category in the Quillen, the Strøm and the Mi...
grantor: University of TorontoIn this thesis we explore some uncharted areas of the theory...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
We construct Quillen equivalences between the model categories of monoids (rings), modules and algeb...
Model categories have been an important tool in algebraic topology since rst de ned by Quillen. Giv...