L. Mili'cevi'c

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math.CO2025

Möbius function is strongly orthogonal to polynomial phases over $F_{p} [t]$

Luka Milićević, Žarko Ranđelović

In this paper, we prove power-saving bounds for the corelation of the Möbius function with polynomial phases of degree $k$ in function fields $F_{p} [t]$ , when $p > k$ . The p…

math.CO2025

Low-codimensional Subvarieties Inside Dense Multilinear Varieties

Luka Milićević

Let $G_{1}, \dots, G_{k}$ be finite-dimensional vector spaces over a prime field $F_{p}$ . Let $V$ be a variety inside $G_{1} \times \dots \times G_{k}$ defined by a multilinear map…

Möbius function is strongly orthogonal to polynomial phases over Fp​[t]

Low-codimensional Subvarieties Inside Dense Multilinear Varieties

Möbius function is strongly orthogonal to polynomial phases over $F_{p} [t]$