Add to ORKGThe main aim of the Generalized Homotopy Theory is to embody the different pointed homotopy theories associated to a homotopy structure. A notion similar to the one of point in the ordinary homotopy theory of topo-logical spaces has been used in other homotopy theories. So in the prope
We introduce some classes of genuine higher categories in homotopy type theory, defined as well-beha...
This dissertation is concerned with the foundations of homotopy theory following the ideas of the ma...
Higher homotopy in the theory of H-spaces started from the works by Sugawara in the 1950th. In this ...
Homotopy theory and C* algebras are central topics in contemporary mathematics. This book introduces...
Homotopy type theory is a recently-developed unification of previously dis-parate frameworks, which ...
Develops a full set of homotopical algebra techniques dedicated to the study of higher categories
The category of fibrant objects is a convenient framework to do homotopy theory, introduced and deve...
The category of fibrant objects is a convenient framework to do homotopy theory, introduced and deve...
In the 1950s, Eilenberg and Steenrod presented their famous characterization of homology theory by s...
14 pagesThis is an unifying, historical and prospective presentation of my works in homology and hom...
In a sense, noncommutative localization is at the center of homotopy theory, or even more accurately...
AbstractBegin with a small category C. The goal of this short note is to point out that there is suc...
14 pages en ligne: http://www.math.univ-paris13.fr/~hoff/cchh.pdfnotice de titres et travaux personn...
This book develops abstract homotopy theory from the categorical perspective with a particular focus...
AbstractA generalization of the definition of the pro-category Pro-C for a category C is introduced,...
We introduce some classes of genuine higher categories in homotopy type theory, defined as well-beha...
This dissertation is concerned with the foundations of homotopy theory following the ideas of the ma...
Higher homotopy in the theory of H-spaces started from the works by Sugawara in the 1950th. In this ...
Homotopy theory and C* algebras are central topics in contemporary mathematics. This book introduces...
Homotopy type theory is a recently-developed unification of previously dis-parate frameworks, which ...
Develops a full set of homotopical algebra techniques dedicated to the study of higher categories
The category of fibrant objects is a convenient framework to do homotopy theory, introduced and deve...
The category of fibrant objects is a convenient framework to do homotopy theory, introduced and deve...
In the 1950s, Eilenberg and Steenrod presented their famous characterization of homology theory by s...
14 pagesThis is an unifying, historical and prospective presentation of my works in homology and hom...
In a sense, noncommutative localization is at the center of homotopy theory, or even more accurately...
AbstractBegin with a small category C. The goal of this short note is to point out that there is suc...
14 pages en ligne: http://www.math.univ-paris13.fr/~hoff/cchh.pdfnotice de titres et travaux personn...
This book develops abstract homotopy theory from the categorical perspective with a particular focus...
AbstractA generalization of the definition of the pro-category Pro-C for a category C is introduced,...
We introduce some classes of genuine higher categories in homotopy type theory, defined as well-beha...
This dissertation is concerned with the foundations of homotopy theory following the ideas of the ma...
Higher homotopy in the theory of H-spaces started from the works by Sugawara in the 1950th. In this ...