Handbook of Homotopy Theory

Preface 
Gregory Arone and Michael Ching
1 Goodwillie calculus 
David Ayala and John Francis
2 A factorization homology primer 
Anthony Bahri, Martin Bendersky, and Frederick R. Cohen
3 Polyhedral products and features of their homotopy theory
Paul Balmer
4 A guide to tensor-triangular classification 
Tobias Barthel and Agnes Beaudry
5 Chromatic structures in stable homotopy theory 
Mark Behrens
6 Topological modular and automorphic forms 
Julia E. Bergner
7 A survey of models for (1,n)-categories 
Gunnar Carlsson
8 Persistent homology and applied homotopy theory 
Natalia Castellana
9 Algebraic models in the homotopy theory of classifying spaces 
Ralph L. Cohen
10 Floer homotopy theory, revisited 
Benoit Fresse
11 Little discs operads, graph complexes and Grothendieck–Teichmüller
groups
Soren Galatius and Oscar Randal-Williams
12 Moduli spaces of manifolds: a user’s guide
13 An introduction to higher categorical algebra 
Moritz Groth
14 A short course on 1-categories 
Lars Hesselholt and Thomas Nikolaus
15 Topological cyclic homology 
Gijs Heuts
16 Lie algebra models for unstable homotopy theory 
Michael A. Hill
17 Equivariant stable homotopy theory 
Daniel C. Isaksen and Paul Arne Ostvar
18 Motivic stable homotopy groups 
Tyler Lawson
19 En-spectra and Dyer-Lashof operations 
Wolfgang Luck
20 Assembly maps 
Nathaniel Stapleton
21 Lubin-Tate theory, character theory, and power operations 
Kirsten Wickelgren and Ben William
22 Unstable motivic homotopy theory 
Index