Frank Chemotti

most citedGalois module structure of square power classes for biquadratic extensions

7 citations · 7 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2021

Quaternion algebras and square power classes over biquadratic extensions

Frank Chemotti, Jan Minac, Tung T. Nguyen +3

Recently the Galois module structure of square power classes of a field $K$ has been computed under the action of $Gal (K / F)$ in the case where $Gal (K / F)$ is the Klein…

math.NT2021★ 7 cited

Galois module structure of square power classes for biquadratic extensions

Frank Chemotti, Jan Minac, Andrew Schultz +1

For a Galois extension $K / F$ with $char (K) \neq = 2$ and $Gal (K / F) ≃ Z /2 Z \oplus Z /2 Z$ , we determine the $\mathbb{F}_2[\text{Gal}(…