@article{Palasak_Phuksuwan_Chaichana_2024, title={Self-Conjugate-Reciprocal Polynomials over Finite Fields and Self-Conjugate-Reciprocal Transformation: Annual Meeting in Mathematics 2023}, volume={22}, url={https://thaijmath2.in.cmu.ac.th/index.php/thaijmath/article/view/1601}, abstractNote={<p>An interesting class of polynomials over finite fields, namely self-conjugate-reciprocal polynomials, has been studied here. Some elementary properties on their roots and a way to find all self-conjugate-reciprocal irreducible monic polynomials of a given degree are provided. Moreover, in the last part, we define a map taking a polynomial over a finite field with some conditions to a self-conjugate-reciprocal polynomial. Certain properties of the polynomial obtained from this map are investigated.</p>}, number={1}, journal={Thai Journal of Mathematics}, author={Palasak, Hataiwit and Phuksuwan, Ouamporn and Chaichana, Tuangrat}, year={2024}, month={Mar.}, pages={93–102} }