DOIAbstract
AbstractA polynomial f(X) over a finite field is an orthomorphism if both f(X) and f(X)-X are permutation polynomials. We prove the existence of several classes of cyclotomic orthomorphisms and extend the results to R-orthomorphisms
AbstractA polynomial f(X) over a finite field is an orthomorphism if both f(X) and f(X)-X are permutation polynomials. We prove the existence of several classes of cyclotomic orthomorphisms and extend the results to R-orthomorphisms
In this paper, we present three results on cyclotomic polynomials. First, we present results about f...
AbstractTwo classes of permutation polynomials over finite fields are presented. The first class is ...
AbstractWe introduce a new kind of cyclotomy over a cartesian product R of finitely many finite fiel...
AbstractA polynomial f(X) over a finite field is an orthomorphism if both f(X) and f(X)-X are permut...
AbstractIn this paper, we give explicit formulas for the number of cyclotomic orthomorphisms of Fq o...
This thesis deals with two related combinatorial topics, namely cyclotomic orthomorphisms and diagon...
This thesis deals with two related combinatorial topics, namely cyclotomic orthomorphisms and diagon...
AbstractIn this paper, we give explicit formulas for the number of cyclotomic orthomorphisms of Fq o...
AbstractMethods for constructing large families of permutation polynomials of finite fields are intr...
Let q be a prime power and let be a finite field with q elements. This paper discusses the explicit ...
A polynomial f over a finite field F is called a permutation polynomial if the mapping F→F defined b...
AbstractWe present new classes of permutation polynomials over finite fields. If q is the order of t...
We explore a connection between permutation polynomials of the form x r f(x(q-1)/l) and cyclotomic m...
AbstractLet p be the characteristic of the finite field GF(q), and let e be a divisor of q−1, e≥3. W...
AbstractLet r = pλ, K = Fr(t), f be an irreducible monic polynomial in Fr[t], K(Λf) the cyclotomic f...
In this paper, we present three results on cyclotomic polynomials. First, we present results about f...
AbstractTwo classes of permutation polynomials over finite fields are presented. The first class is ...
AbstractWe introduce a new kind of cyclotomy over a cartesian product R of finitely many finite fiel...
AbstractA polynomial f(X) over a finite field is an orthomorphism if both f(X) and f(X)-X are permut...
AbstractIn this paper, we give explicit formulas for the number of cyclotomic orthomorphisms of Fq o...
This thesis deals with two related combinatorial topics, namely cyclotomic orthomorphisms and diagon...
This thesis deals with two related combinatorial topics, namely cyclotomic orthomorphisms and diagon...
AbstractIn this paper, we give explicit formulas for the number of cyclotomic orthomorphisms of Fq o...
AbstractMethods for constructing large families of permutation polynomials of finite fields are intr...
Let q be a prime power and let be a finite field with q elements. This paper discusses the explicit ...
A polynomial f over a finite field F is called a permutation polynomial if the mapping F→F defined b...
AbstractWe present new classes of permutation polynomials over finite fields. If q is the order of t...
We explore a connection between permutation polynomials of the form x r f(x(q-1)/l) and cyclotomic m...
AbstractLet p be the characteristic of the finite field GF(q), and let e be a divisor of q−1, e≥3. W...
AbstractLet r = pλ, K = Fr(t), f be an irreducible monic polynomial in Fr[t], K(Λf) the cyclotomic f...
In this paper, we present three results on cyclotomic polynomials. First, we present results about f...
AbstractTwo classes of permutation polynomials over finite fields are presented. The first class is ...
AbstractWe introduce a new kind of cyclotomy over a cartesian product R of finitely many finite fiel...
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