A Homotopy Theoretical Derivation of Q Map (K, -).
Algebraic cycles and infinite loop spaces.
Algebraic cycles and the classical groups II: quaternionic cycles.
An inverse -theory functor.
Comparaison de deux catégories d'homotopie de morphismes cohérents
Connected covers and Neisendorfer's localization theorem
Our point of departure is J. Neisendorfer's localization theorem which reveals a subtle connection between some simply connected finite complexes and their connected covers. We show that even though the connected covers do not forget that they came from a finite complex their homotopy-theoretic properties are drastically different from those of finite complexes. For instance, connected covers of finite complexes may have uncountable genus or nontrivial SNT sets, their Lusternik-Schnirelmann category...
E...-spaces and injective ...-spaces.
Existence of weak homotopy equivalences between spectra for U-bordism with singularities
Indecomposability of QX.
Lax operad actions and coherence for monoidal -categories, rings and modules.
Non-connective Delooping of K-Theory of an A... Ring Space.
On the homology of the special linear group ove a number field.
Some surgery formulae for maps into
Stable Naturality of Dyer-Lashof Structure Maps.
Symmetric monoidal categories model all connective spectra.
The compression theorem III: Applications.
The cyclic groups and the free loop space.
The cyclotomic trace and algebraic K-theory of spaces.
Vers une interprétation galoisienne de la théorie de l'homotopie