Danyao Wu

activity

20222026

F_{2^{m}}

: a corrected version

64 citations · 64 across the 11 of their papers we have counts for

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math.NT2025

Permutation Polynomials of the form $L (X) + γ T r_{q}^{q^{3}} (h (X))$ over finite fields with even characteristic

Xuan Pang, Danyao Wu, Pingzhi Yuan

Permutation polynomials over finite fields have extensive applications in various areas. Particularly, permutation polynomials with simple forms are of great interest. In recent pa…

math.NT2025

New permutation polynomials over $F_{q^{2}}$

Xuan Pang, Pingzhi Yuan, Danyao Wu +1

In this paper, we propose a new method to obtain new permutation polynomials over $F_{q^{2}}$ . Using this method, we extend many known permutation polynomials, which take th…

math.NT2025

Algebraic Structure of Permutational Polynomials over $F_{q^{n}}$ \uppercase\expandafter{\romannumeral2}

Pingzhi Yuan, Xuan Pang, Danyao Wu

It is well known that there exists a significant equivalence between the vector space $F_{q}^{n}$ and the finite fields $F_{q^{n}}$ , and many scholars often view them…

Permutation Polynomials of the form L(X)+γTrqq3​(h(X)) over finite fields with even characteristic

New permutation polynomials over Fq2​

Algebraic Structure of Permutational Polynomials over Fqn​ \uppercase\expandafter{\romannumeral2}

Permutation Polynomials of the form $L (X) + γ T r_{q}^{q^{3}} (h (X))$ over finite fields with even characteristic

New permutation polynomials over $F_{q^{2}}$

Algebraic Structure of Permutational Polynomials over $F_{q^{n}}$ \uppercase\expandafter{\romannumeral2}