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JOURNALS
// Matematicheskie Trudy
// Archive
Mat. Tr.,
2001
Volume 4,
Number 2,
Pages
113–127
(Mi mt15)
This article is cited in
11
papers
Complexity of Quasivariety Lattices for Varieties of Unary Algebras
A. V. Kravchenko
Sobolev Institute of Mathematics, Siberian Branch of the Russian Academy of Sciences
Abstract:
With the help of the sufficient conditions of [1, 2] for
$\mathcal Q$
-universality we show that, for each
$n\geqslant 2$
, there exists a minimal
$\mathcal Q$
-universal variety of unary algebras with
$n$
fundamental operations.
Key words:
variety,
$\mathcal Q$
-universal quasivariety, unary algebra.
UDC:
512.57
Received:
02.10.2000
Fulltext:
PDF file (776 kB)
References
Cited by
English version:
Siberian Advances in Mathematics, 2002,
12
:1,
63–76
Bibliographic databases:
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