Phúc Võ Đặng

most citedThe "hit" problem of five variables in the generic degree and its application

59 citations · 60 across the 3 of their papers we have counts for

collaborators

3 papers

math.AT2021★ 1 cited

A note on the modular representation on the $Z /2$ -homology groups of the fourth power of real projective space and its application

Dang Vo Phuc

One knows that, the connected graded ring $P^{\otimes h} = Z /2 [t_{1}, \dots, t_{h}] = {P_{n}^{\otimes h}}_{n \geq 0},$ which is graded by the degree of the homogeneous terms $P^{…

math.AT2021

Structure of the space of $G L_{4} (Z_{2})$ -coinvariants $Z_{2} \otimes_{G L_{4} (Z_{2})} P H_{*} (Z_{2}^{4}, Z_{2})$ in some generic degrees and its application

Dang Vo Phuc

Let $A$ denote the Steenrod algebra at the prime 2 and let $k = Z_{2} .$ An open problem of homotopy theory is to determine a minimal set of $A$ -generators for the polynomial…

math.AT2018★ 59 cited

The "hit" problem of five variables in the generic degree and its application

Dang Vo Phuc

Let $P_{s} := F_{2} [x_{1}, x_{2}, \dots, x_{s}]$ be the graded polynomial algebra over the prime field of two elements, $F_{2}$ , in $s$ variables $x_{1}, x_{2}, \dots, x_{s}$ , each o…

A note on the modular representation on the Z/2-homology groups of the fourth power of real projective space and its application

Structure of the space of GL4​(Z2​)-coinvariants Z2​⊗GL4​(Z2​)​PH∗​(Z24​,Z2​) in some generic degrees and its application

The "hit" problem of five variables in the generic degree and its application

A note on the modular representation on the $Z /2$ -homology groups of the fourth power of real projective space and its application

Structure of the space of $G L_{4} (Z_{2})$ -coinvariants $Z_{2} \otimes_{G L_{4} (Z_{2})} P H_{*} (Z_{2}^{4}, Z_{2})$ in some generic degrees and its application