On the subalgebra of \(H_*(({\mathbb{R}}\text{P}^\infty)^n;F_2)\) annihilated by Steenrod operations
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Publication:1295515
DOI10.1016/S0022-4049(96)00177-6zbMath0926.55013OpenAlexW2095280859MaRDI QIDQ1295515
Publication date: 29 November 1999
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0022-4049(96)00177-6
Related Items (22)
On the Peterson hit problem ⋮ Generic \(\mathcal A\)-generators for the polynomial algebra ⋮ Weyl modules and the mod 2 Steenrod algebra ⋮ On Peterson's open problem and representations of the general linear groups ⋮ On the hit problem for the polynomial algebra ⋮ A note on the $\mathcal{A}$-generators of the polynomial algebra of six variables and applications ⋮ A NOTE ON A-ANNIHILATED GENERATORS OF H*QX ⋮ On \(\mathbb{A}\)-generators of the cohomology \(H^* (V^{\bigoplus 5}) = \mathbb{Z}/2 [u_1, \ldots, u_5\) and the cohomological transfer of rank 5] ⋮ The squaring operation and the hit problem for the polynomial algebra in a type of generic degree ⋮ Relations among the kernels and images of Steenrod squares acting on right \(\mathcal A\)-modules ⋮ The ``hit problem of five variables in the generic degree and its application ⋮ The hit problem for the polynomial algebra in some weight vectors ⋮ A note on the Peterson hit problem for the Steenrod algebra ⋮ On a minimal set of generators for the polynomial algebra of five variables as a module over the Steenrod algebra ⋮ The negative answer to Kameko's conjecture on the hit problem ⋮ The negative answer to Kameko's conjecture on the hit problem ⋮ On the generators of the polynomial algebra as a module over the Steenrod algebra ⋮ The Dyer-Lashof algebra and the hit problems ⋮ Flag modules and the hit problem for the Steenrod algebra ⋮ A note on the hit problem for the polynomial algebra of six variables and the sixth algebraic transfer ⋮ Unnamed Item ⋮ On the hit problem for the Steenrod algebra in the generic degree and its applications
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