On a type of permutation rational functions over finite fields

Author:

Hou Xiang-dong,Sze Christopher

Publisher

Elsevier BV

Subject

Applied Mathematics,General Engineering,Algebra and Number Theory,Theoretical Computer Science

Reference15 articles.

1. A Weil theorem for singular curves;Aubry,1996

2. On the roots of certain Dickson polynomials;Blokhuis;J. Number Theory,2018

3. Full classification of permutation rational functions and complete rational functions of degree three over finite fields;Ferraguti;Designs Codes Cryptogr.,2020

4. New Kloosterman sums identities over F2m for all m;Helleseth;Finite Fields Appl.,2003

5. Permutation polynomials over finite fields — a survey of recent advances;Hou;Finite Fields Appl.,2015

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1. Exceptionality of (X+1)  + (X−1);Finite Fields and Their Applications;2024-03

2. Permutation rational functions over quadratic extensions of finite fields;Finite Fields and Their Applications;2024-03

3. On a class of permutation rational functions involving trace maps;Designs, Codes and Cryptography;2023-12-27

4. On a special type of permutation rational functions;Applicable Algebra in Engineering, Communication and Computing;2022-12-16

5. Using permutation rational functions to obtain permutation arrays with large hamming distance;Designs, Codes and Cryptography;2022-06-20

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