K. Chatterjee

collaborators

2 papers

math.NT2025

Existence of primitive normal pairs over finite fields with prescribed subtrace

K. Chatterjee, G. Kapetanakis, H. Sharma +1

Given positive integers $q, n, m$ and $a \in F_{q}$ , where $q$ is an odd prime power and $n \geq 5$ , we investigate the existence of a primitive normal pair $(I^µ, f (I^µ))$ in $\m…

math.NT2025

$r$ -primitive $k$ -normal polynomials over finite fields with last two coefficients prescribed

K. Chatterjee, R. K. Sharma, S. K. Tiwari

Let $I^¾ \in F_{q^{m}}$ be an $r$ -primitive $k$ -normal element over $F_{q}$ , where $q$ is a prime power and $m$ is a positive integer. The minimal polynomial of $I^¾$ is…

Existence of primitive normal pairs over finite fields with prescribed subtrace

r-primitive k-normal polynomials over finite fields with last two coefficients prescribed

$r$ -primitive $k$ -normal polynomials over finite fields with last two coefficients prescribed