Further results on permutation polynomials via linear translators
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Publication:5132346
DOI10.1142/S0219498820501662zbMath1478.11147OpenAlexW2969627666WikidataQ114614587 ScholiaQ114614587MaRDI QIDQ5132346
Publication date: 10 November 2020
Published in: Journal of Algebra and Its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0219498820501662
Cites Work
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- Permutation polynomials over finite fields from a powerful lemma
- Permutation polynomials of the form \(L(x) + S_{2k}^a + S_{2k}^b\) over \(\mathbb{F}_{q^{3k}}\)
- Further results on permutation polynomials over finite fields
- Permutations via linear translators
- Permutation polynomials over \(\mathbb{F}_{2^n}\) of the form \((x^{2^i} + x + \delta)^{s_1} +(x^{2^i} + x + \delta)^{s_2} + x\)
- Constructing permutations of finite fields via linear translators
- Several classes of complete permutation polynomials
- Four classes of permutation polynomials of \(\mathbb F_{2^m}\)
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