Victoria Cantoral-Farfán

most citedEffective bounds for Brauer groups of Kummer surfaces over number fields

8 citations · 10 across the 3 of their papers we have counts for

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math.NT2016★ 2 cited

The twisting Sato-Tate group of the curve $y^{2} = x^{8} - 14 x^{4} + 1$

Sonny Arora, Victoria Cantoral-Farfán, Aaron Landesman +2

We determine the twisting Sato-Tate group of the genus $3$ hyperelliptic curve $y^{2} = x^{8} - 14 x^{4} + 1$ and show that all possible subgroups of the twisting Sato-Tate group arise…

math.NT2016★ 8 cited

Effective bounds for Brauer groups of Kummer surfaces over number fields

Victoria Cantoral-Farfán, Yunqing Tang, Sho Tanimoto +1

We study effective bounds for Brauer groups of Kummer surfaces associated to the Jacobians of curves of genus $2$ defined over number fields.

The twisting Sato-Tate group of the curve y2=x8−14x4+1

Effective bounds for Brauer groups of Kummer surfaces over number fields

The twisting Sato-Tate group of the curve $y^{2} = x^{8} - 14 x^{4} + 1$