AbstractWe develop a stable analogue to the theory of cosimplicial frames in model categories; this is used to enrich all homotopy categories of stable model categories over the usual stable homotopy category and to give a different description of the smash product of spectra which is compared with the known descriptions; in particular, the original smash product of Boardman is identified with the newer smash products coming from a symmetric monoidal model of the stable homotopy category
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
In this paper we show how to modify cofibrations in a monoidal model category so that the tensor un...
An abstract homotopy theory is a situation in which one has a category with a class of ``weak equiva...
AbstractWe show that the monoidal product on the stable homotopy category of spectra is essentially ...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
One of the most useful methods for studying the stable homotopy category is localising at some spect...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
AbstractA stable model category is a setting for homotopy theory where the suspension functor is inv...
AbstractAn E1 (or A∞) ring spectrum R has a derived category of modules DR. An E2 structure on R end...
Framings provide a way to construct Quillen functors from simplicial sets to any given model categor...
AbstractIf C is a stable model category with a monoidal product then the set of homotopy classes of ...
The stable homotopy category has been extensively studied by algebraic topologists for a long time. ...
In recent years, spectral algebra or stable homotopical algebra over structured ring spectra has bec...
We give a general method of constructing positive stable model structures for symmetric spectra over...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
In this paper we show how to modify cofibrations in a monoidal model category so that the tensor un...
An abstract homotopy theory is a situation in which one has a category with a class of ``weak equiva...
AbstractWe show that the monoidal product on the stable homotopy category of spectra is essentially ...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
One of the most useful methods for studying the stable homotopy category is localising at some spect...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
AbstractA stable model category is a setting for homotopy theory where the suspension functor is inv...
AbstractAn E1 (or A∞) ring spectrum R has a derived category of modules DR. An E2 structure on R end...
Framings provide a way to construct Quillen functors from simplicial sets to any given model categor...
AbstractIf C is a stable model category with a monoidal product then the set of homotopy classes of ...
The stable homotopy category has been extensively studied by algebraic topologists for a long time. ...
In recent years, spectral algebra or stable homotopical algebra over structured ring spectra has bec...
We give a general method of constructing positive stable model structures for symmetric spectra over...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
In this paper we show how to modify cofibrations in a monoidal model category so that the tensor un...
An abstract homotopy theory is a situation in which one has a category with a class of ``weak equiva...