This book introduces a new point-set level approach to stable homotopy theory that has
already had many applications and promises to have a lasting impact on the subject. Given …

In this paper we advertise the category of Γ-spaces as a convenient framework for doing
'algebra'over 'rings' in stable homotopy theory. Γ-spaces were introduced by Segal [Se] who …

The last few years have seen a revolution in our understanding of the foundations of stable
homotopy theory. Many symmetric monoidal model categories of spectra whose homotopy …

We define and investigate a class of categories with formal properties similar to those of the
homotopy category of spectra. This class includes suitable versions of the derived category …

Rational Homotopy Theory Page 190 http://dx. doi. org/10.1090/conm/436/08409 Contemporary
Mathematics Volume 436, 2007 Rational Homotopy Theory: A Brief Introduction Kathryn Hess …

The stable homotopy category, much studied by algebraic topologists, is a closed symmetric
monoidal category. For many years, however, there has been no well-behaved closed …

This monograph on the homotopy theory of topologized diagrams of spaces and spectra
gives an expert account of a subject at the foundation of motivic homotopy theory and the …

There is a number of phenomena in homotopy theory which are independent of the precise
dimensions considered, provided that the dimensions are large enough. For example, π n+ …

The first main result of this paper is a bijective correspondence between the strictly full
triangulated subcategories dense in a given triangulated category and the subgroups of its …

The most modern and thorough treatment of unstable homotopy theory available. The focus
is on those methods from algebraic topology which are needed in the presentation of results …