Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Zero divisors in group-based algebras. Algebras without zero divisors. (English)
Authors: Plotkin B.
Abstract
A group-based algebra is a group with an additional signature $\Omega$. Groups, rings and modules are particular cases of group-based algebras. We use the notions of zero divisors and algebras without zero divisors in algebraic geometry in group-based algebras.Institute of Mathematics, Hebrew University
Jerusalem, Israel
E-mail:
Jerusalem, Israel
E-mail:
Contents
- To the 35th anniversary of the Institute of Mathematics and Computer Science of the Academy of Sciences of the Republic of Moldova.
- On coverings in the lattice of linear topologies. (English)
- Radical assignments and radical classes. (English)
- On rings with a distributive lattice of pretorsions. (Russian)
- On product-closed radical classes of abelian groups. (English)
- Some remarks concerning nuclei on semiring. (English)
- The classes of divisible and reduced modules associated to the torsion theories. (English)
- Zero divisors in group-based algebras. Algebras without zero divisors. (English)
- Category of representations of elementary knowledge. (English)
- On endomorphism rimgs without nonzero nilpotent elements. II. (English)
- On the intersection of radical classes. (English)
- Vladimir Ivanovich Arnautov. A tribute in honor of his 60th birthday.
