On the quasiorder induced by inner homomorphisms and the operator of algebraic closure-Reference-Cited by-同舟云学术

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

Published:2015-05 Issue:3 Volume:56 Page:499-504
ISSN:0037-4466
Container-title:Siberian Mathematical Journal
language:en
Short-container-title:Sib Math J

Author:

Pinus A. G.

Publisher

Pleiades Publishing Ltd

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1134/S0037446615030131.pdf

Reference6 articles.

1. Plotkin B. I., “Some concepts of algebraic geometry in universal algebra,” St. Petersburg Math. J., 9, No. 4, 859–879 (1998).

2. Daniyarova E. Yu., Myasnikov A. G., and Remeslennikov V. N., “Algebraic geometry over algebraic structures. IV. Equational domains and codomains,” Algebra and Logic, 49, No. 6, 483–508 (2011).

3. Pinus A. G., “On geometrically similar algebras,” in: Algebra and Model Theory. 7 [in Russian], Novosibirsk State Technical Univ., Novosibirsk, 2009, pp. 85–95.

4. Pinus A. G., “On lattices of algebraic subsets of universal algebras,” Algebra and Model Theory. 8 [in Russian], pp. 60–66 (2011).

5. Pinus A. G., “On the universal algebras with identical derived objects (congruences, algebraic sets),” Sib. Elektron. Mat. Izv., 11, 752–758 (2014).

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