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Generating H*(BO(3), ${\bb F}_2$) as a module over the Steenrod algebra

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Publication:4709386
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DOI10.1017/S0305004102006394zbMath1032.55017MaRDI QIDQ4709386

R. M. W. Wood, Ali S. Janfada

Publication date: 8 March 2004

Published in: Mathematical Proceedings of the Cambridge Philosophical Society (Search for Journal in Brave)


zbMATH Keywords

Steenrod algebrahit problem


Mathematics Subject Classification ID

Steenrod algebra (55S10)


Related Items

On the Peterson hit problem ⋮ A note on the hit problem for the polynomial algebra in the case of odd primes and its application ⋮ Rings of symmetric functions as modules over the Steenrod algebra ⋮ Sparseness for the symmetric hit problem at all primes ⋮ The hit problem for \(H^{*}(BU(2); \mathbb F_p)\) ⋮ Relations among the kernels and images of Steenrod squares acting on right \(\mathcal A\)-modules ⋮ A criterion for a monomial in P(3) to be hit ⋮ On a conjecture on the symmetric hit problem ⋮ A new action of the Kudo-Araki-May algebra on the dual of the symmetric algebras, with applications to the hit problem ⋮ The negative answer to Kameko's conjecture on the hit problem ⋮ The Dyer-Lashof algebra and the hit problems ⋮ On the hit problem for the Steenrod algebra in the generic degree and its applications



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