The stack of formal groups in stable homotopy theory

By N. Axel Naumann. 2007

57 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/6a2422d848149d053adfc7f499fe133dc7641ade

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. A. Mathew
2. P. Ostvaer
3. Markus Spitzweck
4. Drew Heard
5. Gabriel Valenzuela
6. N. Axel Naumann
7. T. Barthel
8. John E. Harper

In Geometry and Topology

1. N. Axel Naumann
2. Markus Spitzweck
3. P. Ostvaer
4. A. Mathew
5. T. Barthel
6. Drew Heard
7. Gabriel Valenzuela
8. B. Bhatt

In Mathematical Physics

1. N. Axel Naumann
2. Markus Spitzweck
3. A. Mathew
4. P. Ostvaer
5. T. Barthel
6. Drew Heard
7. Gabriel Valenzuela
8. B. Bhatt

Citations in the corpus

• The homology of $\tmf$ (2013, background): “Other references on the this viewpoint, especially on the moduli stack of formal groups, are [27] and [9].”
• Local duality in algebra and topology (2015, background): “c stacks. Furthermore, we will see that under some mild extra hypothesis we can identify the torsion functor in a more explicit fashion. We now briefly recall the theory of algebraic stacks, following [Nau07]. Let Sbe an affine scheme and let Aff/S(or simply Aff when Sis understood) be the category of S-”
• Motivic Landweber exactness (2008, background): “We refer to [12], [25] and [11] for motivation and basic properties of these notions.”