Pages that link to "Item:Q2665199"

The following pages link to On the dimension of \(H^\ast( ( \mathbb{Z}_2 )^{\times t}, \mathbb{Z}_2)\) as a module over Steenrod ring (Q2665199):

Displaying 10 items.

• A note on the hit problem for the polynomial algebra of six variables and the sixth algebraic transfer (Q2084534) (← links)
• Steenrod Algebra Module Maps from H ∗ (B( Z /p) n ) to H ∗ (B( Z /p) s ) (Q3209861) (← links)
• Generating H*(BO(3), ${\bb F}_2$) as a module over the Steenrod algebra (Q4709386) (← links)
• The negative answer to Kameko's conjecture on the hit problem (Q5917952) (← links)
• The affirmative answer to Singer's conjecture on the algebraic transfer of rank four (Q6052818) (← links)
• On the fifth Singer algebraic transfer in a generic family of internal degree characterized by \(\mu (n)=4\) (Q6123765) (← links)
• 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 (Q6124467) (← links)
• On Singer's conjecture for the fourth algebraic transfer in certain generic degrees (Q6612006) (← links)
• On the dimensions of the graded space \(\mathbb{F}_2\otimes_{\mathcal{A}}\mathbb{F}_2[x_1,x_2,\dots,x_s]\) at degrees \(s+5\) and its relation to algebraic transfers (Q6654580) (← links)
• On the unresolved conjecture for the algebraic transfers over the binary field (Q6654990) (← links)