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20112022
most citedThe compositional inverses of linearized permutation binomials over finite fields

7 citations · 34 across the 19 of their papers we have counts for

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math.NT2013★ 5 cited

Complete permutation polynomials induced from complete permutations of subfields

Baofeng Wu, Dongdai Lin

We propose several techniques to construct complete permutation polynomials of finite fields by virtue of complete permutations of subfields. In some special cases, any complete pe…

math.NT2013★ 7 cited

The compositional inverses of linearized permutation binomials over finite fields

Baofeng Wu

Let be a prime power and and be positive integers. It is well known that the linearized binomial is a permutation polynomial i…

math.NT2013★ 5 cited

On constructing complete permutation polynomials over finite fields of even characteristic

Baofeng Wu, Dongdai Lin

In this paper, a construction of complete permutation polynomials over finite fields of even characteristic proposed by Tu et al. recently is generalized in a recursive manner. Bes…

cs.DM2013★ 3 cited

New constructions of quaternary bent functions

Baofeng Wu, Dongdai Lin

In this paper, a new construction of quaternary bent functions from quaternary quadratic forms over Galois rings of characteristic 4 is proposed. Based on this construction, severa…

math.CO2013★ 3 cited

bent functions constructed from finite pre-quasifield spreads

Baofeng Wu

Bent functions are of great importance in both mathematics and information science. The class of bent functions was introduced by Dillon in 1974, but funct…

math.CO2013★ 4 cited

The compositional inverse of a class of linearized permutation polynomials over , odd

Baofeng Wu

In this paper, the compositional inverses of a class of linearized permutation polynomials of the form $P(x)=x+x^2+\tr(\frac{x}{a})$ over the finite field for an…