Global homotopy theory

Global homotopy theory / Lecture 1: The setup

Global homotopy theory / Lecture 2 : Orthogonal spectra as models for global stable homotopy types

Global homotopy theory / Lecture 7: Global functors

Global homotopy theory / Lecture 22: Stable splitting via linear algebra

Global homotopy theory / Lecture 5: Global classifying spaces

Global homotopy theory / Lecture 14: Left and right induced global homotopy types

Global homotopy theory / Lecture 11: The global model structure

Global homotopy theory / Lecture 18: G-equivariant homotopy groups of symmetric products

Global homotopy theory / Lecture 6: Equivariant homotopy groups of global suspension spectra

Global homotopy theory / Lecture 9: Equivariant homotopy groups of mO

Global homotopy theory / Lecture 21: Stable global splittings of Stiefel manifolds

Global homotopy theory / Lecture 17: Global equivariant properties of symmetric products

Global homotopy theory / Lecture 19: Splitting global functors at orthogonal and unitary groups

Global homotopy theory / Lecture 4: The double coset formula

Global homotopy theory / Lecture 8: The global Thom spectrum mO

Global homotopy theory / Lecture 3: Transfers

Global homotopy theory / Lecture 16: The standard t-structure on the global stable homotopy category

Global homotopy theory / Lecture 13: Global versus G-equivariant stable homotopy

Global homotopy theory / Lecture 15: Generating t-structures by compact objects

Global homotopy theory / Lecture 10: The global Thom spectrum MO

Global homotopy theory / Lecture 12: The triangulated global homotopy category

Global homotopy theory / Lecture 20: Splitting global classifying spaces and regular Euler classes

François Métayer: Homotopy theory of strict omega-categories and its connections with...Part 1

Thomas Nikolaus : Equivariant homotopy theory for infinite groups and THH with coefficients