Cyclic comodules, the homology of \(j\), and \(j\)-homology

DOI10.1016/J.TOPOL.2008.05.013zbMath1169.55004OpenAlexW1990006771WikidataQ57444380 ScholiaQ57444380MaRDI QIDQ946595

Michael A. Hill

Publication date: 23 September 2008

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.topol.2008.05.013

zbMATH Keywords

Steenrod algebraAdams spectral sequencecomoduleconnective \(j\)

Mathematics Subject Classification ID

Stable homotopy theory, spectra (55P42) Spectra with additional structure ((E_infty), (A_infty), ring spectra, etc.) (55P43)

Related Items (2)

\(\mathcal {E}_\infty \) ring spectra and elements of Hopf invariant 1 ⋮ The Adams spectral sequence for the image-of-𝐽 spectrum

Cites Work

• The homology of the connective \(K\)-theory spectrum as an \(\mathcal{A}(1)\)-module
• On the cohomology and K-theory of the general linear groups over a finite field
• Hopf algebra structure on topological Hochschild homology
• What precisely are $E_{\infty}$ ring spaces and $E_{\infty}$ ring spectra?
• The 3-local 𝑡𝑚𝑓-homology of 𝐵Σ₃
• Buildings, elliptic curves, and the K (2)-local sphere
• On the Adams spectral sequence for \(R\)-modules
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