'Ad'am Mark'o

works on

direction problem 1 discrete fourier analysis 1 finite fields 1 polynomial degree 1 range sum 1

From the 1 of 3 linked papers with an AI index.

collaborators

3 papers

math.NT2026

On polynomials of small range sum

Gergely Kiss, ÃdÃ¡m MarkÃ³, ZoltÃ¡n LÃ³rÃ¡nt Nagy +1

The paper classifies all non‑constant polynomials over the finite field $\mathbb{F}_p$ whose integer range sums equal $p$ and have degree exactly $(p-1)/2$ for sufficiently l…

math.CO2026

Cylinder type and $p$ -divisible sets in $F_{p}^{3}$

Gergely Kiss, ÃdÃ¡m MarkÃ³, ZoltÃ¡n LÃ³rÃ¡nt Nagy +1

A set of points $S \subseteq F_{p}^{n}$ is called \emph{ $p$ -divisible} if every affine hyperplane in $F_{p}^{n}$ intersects $S$ in $0 (mod p)$ points. The Strong Cylinder…

math.NT2024

Degree gap of polynomials of small range sum

ÃdÃ¡m MarkÃ³, GÃ¡bor Somlai

Polynomials of degree $\frac{p - 1}{2}$ of range sum $p$ were determined by the second authors relying on a joint work of the authors by Kiss and Nagy. We prove that for large enough…

On polynomials of small range sum

Cylinder type and p-divisible sets in Fp3​

Degree gap of polynomials of small range sum

Cylinder type and $p$ -divisible sets in $F_{p}^{3}$