Vaidehee Thatte

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20172026

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math.NT2026

The Hasse norm principle for $A_{4}$ -quartic extensions of global function fields

Anand Deopurkar, Rachel Newton, Vaidehee Thatte +1

For a finite extension of global fields $K / k$ , the norm map $N_{K / k} : K^{\times} \to k^{\times}$ extends to a map on idèle groups. The Hasse norm principle holds if every element of $…

math.NT2017

Ramification theory for degree $p$ extensions of arbitrary valuation rings in mixed characteristic $(0, p)$

Vaidehee Thatte

We previously obtained a generalization and refinement of results about the ramification theory of Artin-Schreier extensions of discretely valued fields in characteristic $p$ with…

The Hasse norm principle for A4​-quartic extensions of global function fields

Ramification theory for degree p extensions of arbitrary valuation rings in mixed characteristic (0,p)

The Hasse norm principle for $A_{4}$ -quartic extensions of global function fields

Ramification theory for degree $p$ extensions of arbitrary valuation rings in mixed characteristic $(0, p)$