On the extension of a valuation on a field to . - II
On the Extension of Real Places
On the extension of valuations on a field to . - I
On the irreducible factors of a polynomial over a valued field
We explicitly provide numbers , such that each irreducible factor of a polynomial with integer coefficients has a degree greater than or equal to and can have at most irreducible factors over the field of rational numbers. Moreover, we prove our result in a more general setup for polynomials with coefficients from the valuation ring of an arbitrary valued field.
On the Jacobian conjecture and the configurations of roots.
On the Local Skolem Property.
On the main invariant of an element over a local field.
On the model companion for e-fold p-adically valued fields.
On the Nonflatness of Analytic Tensor Product.
On the seperation of basic semialgebraic sets by polynomials.
On the structure of compact subsets of ℂₚ
On the theory of cuts in ordered fields.
On tolerant valuation rings.
On topological fields
On two types of complete discrete valuation fields
On valuations of nearfields
On valued function fields I.
On valued function fields II. Regular functions and elements with the uniqueness property.
On valued function fields III. Reductions of algebraic curves.
One the existence of fields with few discrete valuations.