On the quasiorder induced by inner homomorphisms and the operator of algebraic closure.

DOI10.1134/S0037446615030131zbMath1332.08006OpenAlexW2234624845MaRDI QIDQ498239

Aleksandr Georgievich Pinus

Publication date: 28 September 2015

Published in: Siberian Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1134/s0037446615030131

zbMATH Keywords

algebraic setsinner homomorphismsquasiorders

Mathematics Subject Classification ID

Noncommutative algebraic geometry (14A22) Subalgebras, congruence relations (08A30) Equational classes, universal algebra in model theory (03C05) Automorphisms and endomorphisms of algebraic structures (08A35) Algebraic structures (08A99)

Related Items (5)

n-Algebraic Complete Algebras, Pseudodirect Products, and the Algebraic Closure Operator on Subsets of Universal Algebras ⋮ Algebraic sets of universal algebras and algebraic closure operator ⋮ The algebraic sets of broad algebras ⋮ Ihm-admissible and Ihm-forbidden quasiorders on sets ⋮ On algebraic properties of universal algebras

Cites Work

• Algebraic geometry over algebraic structures. IV: Equational domains and codomains
• On the universal algebras with identical derived objects.
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