Viet-Cuong Pham

activity

20182022

most citedThe topological modular forms of

R P^{2}

and

R P^{2} \land C P^{2}

3 citations · 4 across the 3 of their papers we have counts for

collaborators

5 papers

math.AT2022★ 1 cited

The Exotic $K (2)$ -Local Picard Group at the Prime $2$

Agnes Beaudry, Irina Bobkova, Paul G. Goerss +3

We calculate the group $κ_{2}$ of exotic elements in the $K (2)$ -local Picard group at the prime $2$ and find it is a group of order $2^{9}$ isomorphic to $(\mathbb{Z}/8)^2 \times (\mat…

math.AT2022

Cohomology of the Morava stabilizer group through the duality resolution at $n = p = 2$

Agnes Beaudry, Irina Bobkova, Paul G. Goerss +3

We compute the continuous cohomology of the Morava stabilizer group with coefficients in Morava $E$ -theory, $H^{*} (G_{2}, E_{t})$ , at $p = 2$ , for $0 \leq t < 12$ , using the Algebr…

math.AT2021★ 3 cited

The topological modular forms of $R P^{2}$ and $R P^{2} \land C P^{2}$

Agnès Beaudry, Irina Bobkova, Viet-Cuong Pham +1

In this paper, we study the elliptic spectral sequence computing $t m f_{*} (R P^{2})$ and $t m f_{*} (R P^{2} \land C P^{2})$ . Specifically, we compute all differenti…

math.AT2019

On the tmf-Hurewicz image of $A_{1}$

Viet-Cuong Pham

Let $A_{1}$ be any spectrum in the class of finite spectra whose mod-2 cohomology is isomorphic to $A (1)$ as a module over the subalgebra $A (1)$ of the Steenrod a…

math.AT2018

Homotopy groups of $E_{C}^{h G_{24}} \land A_{1}$

Viet-Cuong Pham

Let $A_{1}$ be any spectrum in a class of finite spectra whose mod $2$ cohomology is isomorphic to a free module of rank one over the subalgebra $A (1)$ of the Steenrod alge…

The Exotic K(2)-Local Picard Group at the Prime 2

Cohomology of the Morava stabilizer group through the duality resolution at n=p=2

The topological modular forms of RP2 and RP2∧CP2

On the tmf-Hurewicz image of A1​

Homotopy groups of EChG24​​∧A1​

The Exotic $K (2)$ -Local Picard Group at the Prime $2$

Cohomology of the Morava stabilizer group through the duality resolution at $n = p = 2$

The topological modular forms of $R P^{2}$ and $R P^{2} \land C P^{2}$

On the tmf-Hurewicz image of $A_{1}$

Homotopy groups of $E_{C}^{h G_{24}} \land A_{1}$