We give a general method of constructing positive stable model structures for symmetric spectra over an abstract simplicial symmetric monoidal model category. The method is based on systematic localization, in Hirschhorn’s sense, of a certain positive projective model structure on spectra, where positivity basically means the truncation of the zero level. The localization is by the set of stabilizing morphisms or their truncated version
Using Dugger’s construction of universal model categories, we produce replacements for simplicial an...
Using Dugger’s construction of universal model categories, we produce replacements for simplicial an...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
AbstractWe show that the monoidal product on the stable homotopy category of spectra is essentially ...
We study symmetric powers in the homotopy categories of abstract closed symmetric monoidal model cat...
We introduce the symmetricity notions of symmetric hmonoidality, symmetroidality, and symmetric flat...
AbstractWe study symmetric powers in the homotopy categories of abstract closed symmetric monoidal m...
AbstractWe study symmetric powers in the homotopy categories of abstract closed symmetric monoidal m...
AbstractWe develop a stable analogue to the theory of cosimplicial frames in model categories; this ...
AbstractIt is shown that the category of presheaves of symmetric spectra on a small Grothendieck sit...
Abstract. We show that the monoidal product on the stable homotopy category of spectra is essentiall...
AbstractWe show that the monoidal product on the stable homotopy category of spectra is essentially ...
We construct the stable positive admissible model structure on symmetric spectra with values in an a...
Using Dugger’s construction of universal model categories, we produce replacements for simplicial an...
Using Dugger’s construction of universal model categories, we produce replacements for simplicial an...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
AbstractWe give two general constructions for the passage from unstable to stable homotopy that appl...
AbstractWe show that the monoidal product on the stable homotopy category of spectra is essentially ...
We study symmetric powers in the homotopy categories of abstract closed symmetric monoidal model cat...
We introduce the symmetricity notions of symmetric hmonoidality, symmetroidality, and symmetric flat...
AbstractWe study symmetric powers in the homotopy categories of abstract closed symmetric monoidal m...
AbstractWe study symmetric powers in the homotopy categories of abstract closed symmetric monoidal m...
AbstractWe develop a stable analogue to the theory of cosimplicial frames in model categories; this ...
AbstractIt is shown that the category of presheaves of symmetric spectra on a small Grothendieck sit...
Abstract. We show that the monoidal product on the stable homotopy category of spectra is essentiall...
AbstractWe show that the monoidal product on the stable homotopy category of spectra is essentially ...
We construct the stable positive admissible model structure on symmetric spectra with values in an a...
Using Dugger’s construction of universal model categories, we produce replacements for simplicial an...
Using Dugger’s construction of universal model categories, we produce replacements for simplicial an...
We prove that every stable, combinatorial model category has a natural enrichment by symmet...