Ambrus P'al

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20232026

most citedPower structures on the Grothendieck--Witt ring and the motivic Euler characteristic

1 citations · 1 across the 5 of their papers we have counts for

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math.NT2026

Weak and genuine A_n-formality for number fields

Ambrus Pál, Gereon Quick

We introduce weak $A_{n}$ -formality for Galois cochain algebras and, for profinite groups whose mod- $p$ cohomology is concentrated in degrees at most two, characterise weak and genui…

math.NT2026

The minimal width of universal $p$ -adic ReLU neural networks

Sándor Z. Kiss, Ambrus Pál

We determine the minimal width of $p$ -adic neural networks with the universal approximation property for continuous $Q_{p}$ -valued functions on compact open subsets with resp…

math.NT2023★ 1 cited

Power structures on the Grothendieck--Witt ring and the motivic Euler characteristic

Jesse Pajwani, Ambrus Pál

For $k$ a field, we construct a power structure on the Grothendieck--Witt ring of $k$ which has the potential to be compatible with symmetric powers of varieties and the motivic Eu…

Weak and genuine A_n-formality for number fields

The minimal width of universal p-adic ReLU neural networks

Power structures on the Grothendieck--Witt ring and the motivic Euler characteristic

The minimal width of universal $p$ -adic ReLU neural networks