Phúc Võ Dang

most citedOn the dimension of

H^{*} ((Z_{2})^{\times t}, Z_{2})

as a module over Steenrod ring

42 citations · 46 across the 3 of their papers we have counts for

collaborators

3 papers

math.AT2022

On the dimension of the "cohits" space $Z_{2} \otimes_{A_{2}} H^{*} ((R P (\infty))^{\times t}, Z_{2})$ and some applications

Dang Vo Phuc

We denote by $Z_{2}$ the prime field of two elements and by $P_{t} = Z_{2} [x_{1}, \dots, x_{t}]$ the polynomial algebra of $t$ generators $x_{1}, \dots, x_{t}$ with the degree…

math.RA2022★ 42 cited

On the dimension of $H^{*} ((Z_{2})^{\times t}, Z_{2})$ as a module over Steenrod ring

Dang Vo Phuc

We write $P$ for the polynomial algebra in one variable over the finite field $Z_{2}$ and $P^{\otimes t} = Z_{2} [x_{1}, \dots, x_{t}]$ for its $t$ -fold ten…

math.AT2021★ 4 cited

On the lambda algebra and Singer's cohomological transfer

Dang Vo Phuc

Writing $A$ for the 2-primary Steenrod algebra, which is the algebra of stable natural endomorphisms of the mod 2 cohomology functor on topological spaces. Working at the p…

On the dimension of the "cohits" space Z2​⊗A2​​H∗((RP(∞))×t,Z2​) and some applications

On the dimension of H∗((Z2​)×t,Z2​) as a module over Steenrod ring

On the lambda algebra and Singer's cohomological transfer

On the dimension of the "cohits" space $Z_{2} \otimes_{A_{2}} H^{*} ((R P (\infty))^{\times t}, Z_{2})$ and some applications

On the dimension of $H^{*} ((Z_{2})^{\times t}, Z_{2})$ as a module over Steenrod ring