Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Topological rings whose subrings are linearly compact. (English)
Authors: Bordan V. G.
Abstract
Let $R$ be a topological ring, $H=cl\{0\}$. Then every subring in $R$ is linearly compact iff $R/H$ is a discrete hereditarily linearly compact ring.Institutul de Matematică Academia de Ştiinţe a Moldovei
str. Academiei 5, Chişinău, MD-2028 Moldova
str. Academiei 5, Chişinău, MD-2028 Moldova
Contents
- Vasilii Grigorievich Cheban. A tribute in honor of his 80th birthday.
- On the stability of effective solutions of a vector trajectory problem of discrete optimization. I. (Russian)
- Topological rings whose subrings are linearly compact. (English)
- The group of units of a locally compact ring. (English)
- Independence and quasiregularity in algebras. I. (Romanian)
- Acceleration of the solution of the problem of the natural oscillations of a body by the finite element method. (Russian)
- Paracompact extentions and orderability of spaces. (English)
- Typical representation of polynomial differential systems by means of first-order comitants. (Russian)
- On equation of geodesic deviation and its solutions. (English)
- A network transportation problem with concave cost functions of the flow on network edges, and its applications. (Russian)
- Units, idempotents and nilpotents of an endomorphism ring. I. (English)
- Foundations of the general theory of $W\sb q$-symmetry. (Russian)
- $L\sb p$-theory of generalized solutions of linear parabolic conjugation problems. (Russian)
- The repartition of multiplicity between three real isp of cubis differential system. (English)
- On the nilpotency of finitely determined nil algebras. (English)
