Using a lemma proved by Akbary, Ghioca, and Wang, we derive several theorems on permutation polynomials over finite fields. These theorems give not only a unified treatment of some earlier constructions of permutation polynomials, but also new specific permutation polynomials over F(q). A number of earlier theorems and constructions of permutation polynomials are generalized. The results presented in this paper demonstrate the power of this lemma when it is employed together with other techniques. (C) 2011 Elsevier Inc. All rights reserved
Let p be a prime and q = pk. The polynomial gn,q isin Fp[x] defined by the functional equation Sigma...
AbstractWe describe a piecewise construction of permutation polynomials over a finite field Fq which...
We discuss a special class of permutation polynomials over finite fields focusing on some recent wor...
Permutation polynomials are an interesting subject of mathematics and have applications in other are...
AbstractTwo classes of permutation polynomials over finite fields are presented. The first class is ...
AbstractMotivated by several constructions of permutation polynomials done by several authors (most ...
Motivated by several constructions of permutation polynomials done by several authors (most notably ...
In this work, some results regarding permutation polynomials over finite fields will be explored. I...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
AbstractWe present new classes of permutation polynomials over finite fields. If q is the order of t...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
Let p be a prime and q = pk. The polynomial gn,q isin Fp[x] defined by the functional equation Sigma...
Let p be a prime and q = pk. The polynomial gn,q isin Fp[x] defined by the functional equation Sigma...
AbstractWe describe a piecewise construction of permutation polynomials over a finite field Fq which...
We discuss a special class of permutation polynomials over finite fields focusing on some recent wor...
Permutation polynomials are an interesting subject of mathematics and have applications in other are...
AbstractTwo classes of permutation polynomials over finite fields are presented. The first class is ...
AbstractMotivated by several constructions of permutation polynomials done by several authors (most ...
Motivated by several constructions of permutation polynomials done by several authors (most notably ...
In this work, some results regarding permutation polynomials over finite fields will be explored. I...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
AbstractWe present new classes of permutation polynomials over finite fields. If q is the order of t...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
In this paper, we construct several new permutation polynomials over finite fields. First, using the...
Let p be a prime and q = pk. The polynomial gn,q isin Fp[x] defined by the functional equation Sigma...
Let p be a prime and q = pk. The polynomial gn,q isin Fp[x] defined by the functional equation Sigma...
AbstractWe describe a piecewise construction of permutation polynomials over a finite field Fq which...
We discuss a special class of permutation polynomials over finite fields focusing on some recent wor...