On (finite) distributive lattices with antitone involutions
Author:
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology,Theoretical Computer Science,Software
Link
http://link.springer.com/content/pdf/10.1007/s00500-013-1205-5.pdf
Reference11 articles.
1. Botur M, Halač R (2007) Finite commutative basic algebras are MV-algebras. J Mult Val Log Soft Comput 14:69–80
2. Chajda I, Halaš R (2012) The variety of modular basic algebras generated by MV-chains and horizontal sums of three-element chains. Inf Sci 199:179–186
3. Chajda I, Halaš R, Kühr J (2009) Many valued quantum algebras. Algebra Univers 60:63–90
4. Chajda I, Emanovský P (2004) Bounded lattices with antitone involutions and properties of MV-algebras. Discuss Math Gen Algebra Appl 24:31–42
5. Chajda I, Kolařík M (2009) Independence of axiom system of basic algebras. Soft Comput 13:41–43
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1. Residuated Structures and Orthomodular Lattices;Studia Logica;2021-04-17
2. On special elements and pseudocomplementation in lattices with antitone involutions;Soft Computing;2017-11-20
3. A note on residuated po-groupoids and lattices with antitone involutions;Mathematica Slovaca;2017-06-01
4. On non-associative generalizations of MV-algebras and lattice-ordered commutative loops;Fuzzy Sets and Systems;2016-04
5. On order types of linear basic algebras;Algebra universalis;2015-04-28
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