Abstract
Abstract
Let n be a positive integer and let
$\mathbb{F} _{q^n}$
be the finite field with
$q^n$
elements, where q is a prime power. We introduce a natural action of the projective semilinear group
on the set of monic irreducible polynomials over the finite field
$\mathbb{F} _{q^n}$
. Our main results provide information on the characterisation and number of fixed points.
Publisher
Cambridge University Press (CUP)
Cited by
2 articles.
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