V. Neumann

activity

20062022

most citedOn existence of some special pair of primitive elements over finite fields

2 citations · 2 across the 7 of their papers we have counts for

collaborators

Showing 2022Show all

2 papers · 1 filter

math.NT2022

Pairs of $r$ -primitive and $k$ -normal elements in finite fields

Josimar J. R. Aguirre, Victor G. L. Neumann

Let $F_{q^{n}}$ be a finite field with $q^{n}$ elements and $r$ be a positive divisor of $q^{n} - 1$ . An element $α \in F_{q^{n}}^{*}$ is called $r$ -primitive if its multiplic…

math.CO2022

Number of $k$ -normal elements over a finite field

Josimar J. R. Aguirre, Victor G. L. Neumann

An element $α \in F_{q^{n}}$ is a normal element over $F_{q}$ if the conjugates $α^{q^{i}}$ , $0 \leq i \leq n - 1$ , are linearly independent over $F_{q}$ . Hence a n…

Pairs of r-primitive and k-normal elements in finite fields

Number of k-normal elements over a finite field

Pairs of $r$ -primitive and $k$ -normal elements in finite fields

Number of $k$ -normal elements over a finite field