Non-p-generic and strongly nonbranching degree

Ding, Desheng

doi:10.1007/bf02561545

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Non-p-generic and strongly nonbranching degree

Cited by 3 publications

References 10 publications

Classes of Permutation Polynomials Based on Cyclotomy and an Additive Analogue

Classes of Permutation Polynomials Based on Cyclotomy and an Additive Analogue

Towards a classification of permutation binomials of the form $$x^i+ax$$ over $${\mathbb {F}}_{2^n}$$

On Polynomials of the Formxrf(x(q−1)/l)
Akbary
¹
,
Wang
²

2007
International Journal of Mathematics and Mathematical Sciences
46
4
33
0
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Non-p-generic and strongly nonbranching degree

Cited by 3 publications

References 10 publications

Classes of Permutation Polynomials Based on Cyclotomy and an Additive Analogue

Classes of Permutation Polynomials Based on Cyclotomy and an Additive Analogue

Towards a classification of permutation binomials of the form $$x^i+ax$$ over $${\mathbb {F}}_{2^n}$$

On Polynomials of the Formxrf(x(q−1)/l)Akbary1, Wang2 2007International Journal of Mathematics and Mathematical Sciences464330View full textAdd to dashboardCite

Contact Info

Product

Resources

About

On Polynomials of the Formxrf(x(q−1)/l)
Akbary
¹
,
Wang
²

2007
International Journal of Mathematics and Mathematical Sciences
46
4
33
0
View full text Add to dashboard Cite