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 …

Quadratic refinements of the intersection pairing on a Riemann surface appear to have two
mathematical origins: one in complex function theory dating back to Riemann in the 1870's …

We study the interaction between geometric operations on stacks and algebraic operations
on their categories of sheaves. We work in the general setting of derived algebraic …

This is the first of a series of papers devoted to lay the foundations of Algebraic Geometry in
homotopical and higher categorical contexts. In this first part we investigate a notion of …

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 …

A stable model category is a setting for homotopy theory where the suspension functor is
invertible. The prototypical examples are the category of spectra in the sense of stable …

We give two general constructions for the passage from unstable to stable homotopy that
apply to the known example of topological spaces, but also to new situations, such as the A …

We give a unified approach to the Isomorphism Conjecture of Farrell and Jones on the
algebraic K-and L-theory of integral group rings and to the Baum–Connes Conjecture on the …

Algebraic K-theory encodes important invariants for several mathematical disciplines,
spanning from geometric topology and functional analysis to number theory and algebraic …

Page 1 Benoit Fresse Modules over Operads and Functors 2) Springer Page 2 Lecture Notes
in Mathematics 1967 Editors: J.-M. Morel, Cachan F. Takens, Groningen B. Teissier, Paris Page …