Titlebook: Advances in Rings, Modules and Factorizations; Graz, Austria, Febru Alberto Facchini,Marco Fontana,Bruce Olberding Conference proceedings 2

Arctic

隱藏

,On Some Arithmetical Properties of?Noetherian Domains,t divide some power of .. In turns out, that a necessary condition for that, is that the integral closure of . is a root extension of .. We also give a description of noetherian domains with this property.

補(bǔ)角

Grievance

潛伏期

Institution

Vladimir G. Ivancevic,Tijana T. Ivancevic[.] if .. We say that . is a UMT-domain if each upper to zero in .[.] is a maximal .-ideal of .[.]. The notion of UMT-domains was introduced by Houston and Zafrullah in 1989. In this paper, we survey the results on UMT-domains with focus on uppers to zero, Nagata rings, graded integral domains, and

閑聊

https://doi.org/10.1007/978-3-540-71561-0n if this set in infinite, we show that, for the Apéry Set of such semigroups, we can define a partition in “l(fā)evels” that allows to generalize many properties of the Apéry Set of numerical semigroups, i.e., value semigroups of one-branch singularities.

飛來(lái)飛去真休

Introduction: Human and Computational Mind,invariants of the dual group. Here the direction of the transfer of information between zero-sum theory and invariant theory is reversed. First it is shown how a presentation by generators and relations of the ring of invariants of an abelian group acting linearly on a finite-dimensional vector spac

血友病

Abdellah El Fallahi,Rafael Martín, and has the strong left cancellation property, we use pullback stable .-essential monomorphisms in . to construct a spectral category .. We show that it has finite limits and that the canonical functor . preserves finite limits. When . is a normal category, assuming for simplicity that . is the c

Inordinate

Abdellah El Fallahi,Rafael Martígruent modulo . for each ., and ., ., . arbitrary elements of .. We show that there is an interpolating .-congruence preserving integer-valued polynomial, that is, . with . for ., such that, moreover, the function . is constant modulo . on each residue class of . for all ..