A map between the mod odd Steenrod and Dyer-Lashof subcoalgebras

DOI10.1016/j.topol.2019.107008zbMath1439.55018OpenAlexW2995809369WikidataQ126563655 ScholiaQ126563655MaRDI QIDQ1985637

Nondas E. Kechagias

Publication date: 7 April 2020

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

Full work available at URL: https://doi.org/10.1016/j.topol.2019.107008

zbMATH Keywords

Hopf algebrasSteenrod algebraDyer-Lashof algebra

Mathematics Subject Classification ID

Homotopy equivalences in algebraic topology (55P10) Actions of groups on commutative rings; invariant theory (13A50) Steenrod algebra (55S10) Hopf algebras and their applications (16T05)

Cites Work

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• The Steenrod algebra and its dual
• On the action of the Dyer-Lashof algebra in \(H*(G)\)
• The homology of iterated loop spaces
• Extended Dyer-Lashof algebras and modular coinvariants
• Noncommutative symmetric functions
• Bipolynomial Hopf algebras
• Duality between quasi-symmetric functions and the Solomon descent algebra
• On the structure of Hopf algebras
• Cohomology Operations (AM-50)
• The unstable Adams spectral sequence for free iterated loop spaces
• The Steenrod Algebra and Other Copolynomial Hopf Algebras
• Sheared algebra maps and operation bialgebras for mod 2 homology and cohomology
• Cohomology operations in iterated loop spaces
• The Structure of the Hopf Algebra H * (BU) over a Z (p) -Algebra
• Homology of Iterated Loop Spaces

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