Add to ORKGWe build a model structure from the simple point of departure of a structured interval in a monoidal category — more generally, a structured cylinder and a structured co-cylinder in a category.EThOS - Electronic Theses Online ServiceGBUnited Kingdo
AbstractThe extension of N. Bourbaki's structural sets theory is suggested as an effective method fo...
International audienceModel categories constitute the major context for doing homotopy theory. More ...
SCOPE AND CONI'ENTS: This THESIS comprises the core of Chapter I and a self-contained excerpt f...
We build a model structure from the simple point of departure of a structured interval in a monoidal...
Abstract. We build a model structure from the simple point of departure of a structured interval in ...
Closed model categories are a general framework introduced by Quillen [15] in which one can do homot...
The purpose of this thesis is to present some fundamental results about model categories, and to giv...
Model theory has evolved in two sharply different directions. One is set-based, centred around pure ...
There is a hidden intrigue in the title. CT is one of the most abstract mathematical disciplines, so...
A structure-based model of category learning and categorization at different levels of abstraction i...
Our goal is to give a quick exposition of model categories by hitting the main points of the theory ...
Abstract. We prove that, under certain conditions, the model structure on a monoidal model category ...
We establish, by elementary means, the existence of a cofibrantly generated monoidal model structure...
AbstractWe prove that for certain monoidal (Quillen) model categories, the category of comonoids the...
Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It exten...
AbstractThe extension of N. Bourbaki's structural sets theory is suggested as an effective method fo...
International audienceModel categories constitute the major context for doing homotopy theory. More ...
SCOPE AND CONI'ENTS: This THESIS comprises the core of Chapter I and a self-contained excerpt f...
We build a model structure from the simple point of departure of a structured interval in a monoidal...
Abstract. We build a model structure from the simple point of departure of a structured interval in ...
Closed model categories are a general framework introduced by Quillen [15] in which one can do homot...
The purpose of this thesis is to present some fundamental results about model categories, and to giv...
Model theory has evolved in two sharply different directions. One is set-based, centred around pure ...
There is a hidden intrigue in the title. CT is one of the most abstract mathematical disciplines, so...
A structure-based model of category learning and categorization at different levels of abstraction i...
Our goal is to give a quick exposition of model categories by hitting the main points of the theory ...
Abstract. We prove that, under certain conditions, the model structure on a monoidal model category ...
We establish, by elementary means, the existence of a cofibrantly generated monoidal model structure...
AbstractWe prove that for certain monoidal (Quillen) model categories, the category of comonoids the...
Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It exten...
AbstractThe extension of N. Bourbaki's structural sets theory is suggested as an effective method fo...
International audienceModel categories constitute the major context for doing homotopy theory. More ...
SCOPE AND CONI'ENTS: This THESIS comprises the core of Chapter I and a self-contained excerpt f...