Remarks on motivic homotopy theory over algebraically closed fields
By P. Hu, Igor Kríz, K. Ormsby. 2011
59 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/ce7cbf7c379a9cae99b2e490119b459ea8e07c97
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- Daniel Isaksen
- M. Levine
- Daniel Dugger
- Markus Spitzweck
- O. Rondigs
- P. Ostvaer
- Vladimir Voevodsky
- Gereon Quick
In Mathematical Physics
- Daniel Isaksen
- M. Levine
- Daniel Dugger
- Markus Spitzweck
- O. Rondigs
- Bertrand Toën
- P. Ostvaer
- B. Shipley
Citations in the corpus
- A comparison of motivic and classical stable homotopy theories (2011, methodology): “Dugger and Isaksen [7] and independently Hu, Kriz and Ormsby [14] have constructed motivic versions of the Adams and Adams–Novikov spectral sequences, and have made explicit computations.”
- Stable Stems (2014, methodology): “See [17] for convergence properties of this spectral sequence.”
- The motivic adams spectral sequence (2009, methodology): “These claims exactly match what was discovered in [12] using the Adams–Novikov spectral sequence.”