Remarks about the Q-lattice of the variety of lattices

Author:

Adams M. E.,Dziobiak W.

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory

Reference31 articles.

1. Adams, M.E., Adaricheva, K.V., Dziobiak, W., Kravchenko, A.V.: Some open questions related to the problem of Birkhoff and Maltsev. Stud. Log. 78, 357–378 (2004)

2. Adams, M.E., Dziobiak, W.: $$Q$$-universal quasivarieties of algebras. Proc. Am. Math. Soc. 120, 1053–1059 (1994)

3. Adams, M.E., Dziobiak, W.: $$Q$$-universal varieties of bounded lattices. Algebra Univers. 48, 303–323 (2002)

4. Adams, M.E., Dziobiak, W., Sankappanavar, H.P.: Universality and $$Q$$-Universality in Varieties of Quasi-Stone Algebras. Algebras and Lattices in Hawaii, pp. 1–7. Lulu Press, Inc, Morrisville (2018)

5. Adams, M.E., Dziobiak, W., Sankappanavar, H.P.: A quasivariety: relatively finite-to-finite universal but not Q-universal. (to appear)

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