On Kronecker's elimination theory.
On linear dependence of roots
On mulitplication and factorization of polynomials, II. Irreducibility discussion.
On multiplication and factorization of polynomials, I. Lexicographic orderings and extreme aggregates of terms.
On normal binomials
On ordered division rings
Prestel introduced a generalization of the notion of an ordering of a field, which is called a semiordering. Prestel’s axioms for a semiordered field differ from the usual (Artin-Schreier) postulates in requiring only the closedness of the domain of positivity under for nonzero , instead of requiring that positive elements have a positive product. In this work, this type of ordering is studied in the case of a division ring. It is shown that it actually behaves the same as in the commutative...
On permutation polynomials over finite fields.
On polynomial transformations
On polynomial transformations II
On polynomial transformations in several variables
On polynomials taking small values at integral arguments II
On polynomials with flat squares
On products of additive functions (a third approach).
On reducible trinomials [Book]
On Relations Between Zeros of Galois Polynomials.
On the algebraic compactness of some complete modules
On the Beckmann-Black problem
On the coefficients of the -th transformation polynomial for j(ω)
On the congruence , where q is a prime and f is a k-normal polynomial
On the degree of an irreducible factor of the Bernoulli polynomials