[图书][B] Les préfaisceaux comme modèles des types d'homotopie
DC Cisinski - 2006 - webusers.imj-prg.fr
qrothendie k introduit d ns À la poursuite des champs l notion de catégorie testD petite
tégorie y nt pr définition l propriété que les préf isE e ux sur elleE i sont n turellement des …
tégorie y nt pr définition l propriété que les préf isE e ux sur elleE i sont n turellement des …
Right Bousfield localization and operadic algebras
It is well known that under some general conditions right Bousfield localization exists. We
provide general conditions under which right Bousfield localization yields a monoidal model …
provide general conditions under which right Bousfield localization yields a monoidal model …
Cellular properties of nilpotent spaces
We show that cellular approximations of nilpotent Postnikov stages are always nilpotent
Postnikov stages, in particular classifying spaces of nilpotent groups are turned into …
Postnikov stages, in particular classifying spaces of nilpotent groups are turned into …
Abstract cellularization as a cellularization with respect to a set of objects
B Chorny - arXiv preprint math/0607126, 2006 - arxiv.org
Given a simplicial idempotent augmented endofunctor $ F $ on a simplicial combinatorial
model category $ M $, under the assumption of Vopenka's principle, we exhibit a set $ A $ of …
model category $ M $, under the assumption of Vopenka's principle, we exhibit a set $ A $ of …
Cellularization of structures in stable homotopy categories
JJ Gutiérrez - … Proceedings of the Cambridge Philosophical Society, 2012 - cambridge.org
We describe the formal framework for cellularization functors in triangulated categories and
study the preservation of ring and module structures under these functors in stable …
study the preservation of ring and module structures under these functors in stable …
Emergence of the Witt group in the cellular lattice of rational spaces
K Hess, PE Parent - Transactions of the American Mathematical Society, 2002 - ams.org
EMERGENCE OF THE WITT GROUP IN THE CELLULAR LATTICE OF RATIONAL SPACES 1.
Introduction It is now a well-established fact in unst Page 1 TRANSACTIONS OF THE …
Introduction It is now a well-established fact in unst Page 1 TRANSACTIONS OF THE …
[图书][B] Resolving Classes and Resolvable Spaces in Rational Homotopy Theory
TL Clark - 2016 - search.proquest.com
A class of topological spaces is called a resolving class if it is closed under weak
equivalences and homotopy limits. Letting R (A) denote the smallest resolving class …
equivalences and homotopy limits. Letting R (A) denote the smallest resolving class …
Homotopy colimits of nilpotent spaces
We show that cellular approximations of nilpotent Postnikov stages are always nilpotent
Postnikov stages, in particular classifying spaces of nilpotent groups are turned into …
Postnikov stages, in particular classifying spaces of nilpotent groups are turned into …
Density and unique decomposition theorems for the lattice of cellular classes
Y Felix, PE Parent - Israel Journal of Mathematics, 2003 - Springer
A class C of pointed spaces is called a cellular class if it is closed under weak equivalences,
arbitrary wedges and pointed homotopy pushouts. The smallest cellular class containing X …
arbitrary wedges and pointed homotopy pushouts. The smallest cellular class containing X …
Homotopical complexity and good spaces
M Intermont, J Strom - Transactions of the American Mathematical Society, 2007 - ams.org
This paper is an exploration of two ideas in the study of closed classes: the $ A $-complexity
of a space $ X $ and the notion of good spaces (spaces $ A $ for which $\mathcal …
of a space $ X $ and the notion of good spaces (spaces $ A $ for which $\mathcal …