O kvaternionech. [I.]
O kvaternionech. [II.]
O kvaternionech. [III.]
O poučce polynomické
O řešení rovnic druhého, třetího a čtvrtého stupně
O rovnicích [Book]
O rovnicích kvadratických
O sedmnáctém Hilbertově problému
Odd parts of tame kernels of dihedral extensions
O-minimal fields with standard part map
Let R be an o-minimal field and V a proper convex subring with residue field k and standard part (residue) map st: V → k. Let be the expansion of k by the standard parts of the definable relations in R. We investigate the definable sets in and conditions on (R,V) which imply o-minimality of . We also show that if R is ω-saturated and V is the convex hull of ℚ in R, then the sets definable in are exactly the standard parts of the sets definable in (R,V).
o-minimality.
On a characterization of polynomials by divided differences.
On a characterization of polynomials by divided differences. (Summary).
On a class of higher order methods for simultaneous rootfinding of generalized polynomials.
On a class of near-rings sum of near-fields
On a Class of Preorderrings of Higher Level.
On a conjecture of Davenport and Lewis concerning exceptional polynomials
On a Decomposition of Near-rings in a Subdirect sum of Near-fields
On a decomposition of polynomials in several variables
One considers representation of a polynomial in several variables as the sum of values of univariate polynomials taken at linear combinations of the variables.
On a decomposition of polynomials in several variables, II
One considers representation of cubic polynomials in several variables as the sum of values of univariate polynomials taken at linear combinations of the variables.