Beta-elements and divided congruences
Jens Hornbostel, Niko Naumann
Abstract
The f-invariant is an injective homomorphism from the 2-line of the Adams-Novikov spectral sequence to a group which is closely related to divided congruences of elliptic modular forms. We compute the f-invariant for two infinite families of beta-elements and explain the relation of the arithmetic of divided congruences with the Kervaire invariant one problem.
Create a lesson
Related papers
Koszul duality and Morita categories
Max Blans
Persistence Meets Resistance: Doubling Down on Hardness
Benedikt Kolbe, Tim Mayr
On orientability, Poincaré duality, and connectivity of GKM graphs
Oliver Goertsches, Panagiotis Konstantis, Leopold Zoller
Local Bousfield classes via homological support
Tobias Barthel, Natalia Castellana, Drew Heard et al.
Coordinate-Deletion Bundles from Composition Algebras: Hopf Defects, KO-Classes, and Real Projective Space
Marina Palaisti
The product rule in Goodwillie calculus
Max Blans, Thomas Blom