On finite principal ideal rings.
On finitely generated multiplication ideals in commutative rings
On formal groups over complete discrete valuation rings with application to a theorem of Lutz.
On generating sets of minimal length for polynomial ideals
On Ideal Theory in High Prufer Domains.
On inseparable descent
On local derivations in the Kadison sense
Let k be a field. We prove that any polynomial ring over k is a Kadison algebra if and only if k is infinite. Moreover, we present some new examples of Kadison algebras and examples of algebras which are not Kadison algebras.
On locally divided integral domains and CPI-overrings.
On *-modules over valuation rings
On p-Adic Power Series.
On Polynomials and Exponential Polynomials in Several Complex Variables.
On polynomials whose fibres are irreducible with no critical points.
On prime divisors of the integral closure of a principal ideal.
On prime modules over pullback rings
First, we give a complete description of the indecomposable prime modules over a Dedekind domain. Second, if is the pullback, in the sense of [9], of two local Dedekind domains then we classify indecomposable prime -modules and establish a connection between the prime modules and the pure-injective modules (also representable modules) over such rings.
On prime submodules and primary decomposition
We characterize prime submodules of for a principal ideal domain and investigate the primary decomposition of any submodule into primary submodules of
On proximity relations for valuations dominating a two-dimensional regular local ring.
The purpose of this paper is to define a new numerical invariant of valuations centered in a regular two-dimensional regular local ring. For this, we define a sequence of non-negative rational numbers δν = {δν(j)}j ≥ 0 which is determined by the proximity relations of the successive quadratic transformations at the points determined by a valuation ν. This sequence is characterized by seven combinatorial properties, so that any sequence of non-negative rational numbers having the above properties...
On Prüfer domains of polynomials.
On Prüfer v-Multiplication Domains.
On Quasi Divisor Theories and Systems of Valuations.
On quasi-projective uniserial modules