Can the model structure of a stable model category be recovered from the triangulated structure of its homotopy category? This paper introduces a new positive example for this, namely the K-local stable homotopy at the prime 2. For odd primes, however, this is not true: we discuss a counterexample given by Jens Franke and show how such exotic models for the K-local stable homotopy category at odd primes can be detected
Framings provide a way to construct Quillen functors from simplicial sets to any given model categor...
The stable homotopy category has been extensively studied by algebraic topologists for a long time. ...
An abstract homotopy theory is a situation in which one has a category with a class of ``weak equiva...
Can the model structure of a stable model category be recovered from the triangulated structure of i...
In 1996, Jens Franke proved the equivalence of certain triangulated categories possessing an Adams s...
structure of its homotopy category? This paper introduces a new positive example for this, namely th...
We investigate a new case of rigidity in stable homotopy theory which is the rigidity of the K(1)-lo...
We prove that there is at most one algebraic model for modules over the K(1)-local sphere at odd pri...
We prove that the v1-local G-equivariant stable homotopy category for G a finite group has a unique ...
The first author acknowledges the support of the Danish National Research Foundation through the Cen...
We discuss the monoidal structure on Franke's algebraic model for the K_(p) -local stable homotopy c...
We calculate the endomorphism dga of Franke’s exotic algebraic model for the K-local stable homotopy...
One goal of algebraic topology is to find algebraic invariants that classify topological spaces up to...
One of the most useful methods for studying the stable homotopy category is localising at some spect...
In recent years, spectral algebra or stable homotopical algebra over structured ring spectra has bec...
Framings provide a way to construct Quillen functors from simplicial sets to any given model categor...
The stable homotopy category has been extensively studied by algebraic topologists for a long time. ...
An abstract homotopy theory is a situation in which one has a category with a class of ``weak equiva...
Can the model structure of a stable model category be recovered from the triangulated structure of i...
In 1996, Jens Franke proved the equivalence of certain triangulated categories possessing an Adams s...
structure of its homotopy category? This paper introduces a new positive example for this, namely th...
We investigate a new case of rigidity in stable homotopy theory which is the rigidity of the K(1)-lo...
We prove that there is at most one algebraic model for modules over the K(1)-local sphere at odd pri...
We prove that the v1-local G-equivariant stable homotopy category for G a finite group has a unique ...
The first author acknowledges the support of the Danish National Research Foundation through the Cen...
We discuss the monoidal structure on Franke's algebraic model for the K_(p) -local stable homotopy c...
We calculate the endomorphism dga of Franke’s exotic algebraic model for the K-local stable homotopy...
One goal of algebraic topology is to find algebraic invariants that classify topological spaces up to...
One of the most useful methods for studying the stable homotopy category is localising at some spect...
In recent years, spectral algebra or stable homotopical algebra over structured ring spectra has bec...
Framings provide a way to construct Quillen functors from simplicial sets to any given model categor...
The stable homotopy category has been extensively studied by algebraic topologists for a long time. ...
An abstract homotopy theory is a situation in which one has a category with a class of ``weak equiva...