O čtrnáctém Hilbertově problému
O devátém Hilbertově problému
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