Are basic algebras residuated structures?-Reference-Cited by-同舟云学术

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Are basic algebras residuated structures?

Published:2009-02-05 Issue:3 Volume:14 Page:251-255
ISSN:1432-7643
Container-title:Soft Computing
language:en
Short-container-title:Soft Comput

Author:

Botur Michal,Chajda Ivan,Halaš Radomír

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology,Theoretical Computer Science,Software

Link

http://link.springer.com/content/pdf/10.1007/s00500-009-0399-z.pdf

Reference12 articles.

1. Bělohlávek R (2002) Fuzzy relational systems. Foundations and principles. Kluwer, New York. ISBN 0-306-46777-1

2. Botur M (2009) An example of a commutative basic algebra which is not an MV-algebra. Math Slovaca (in press)

3. Botur M, Halaš R (2007) Complete commutative basic algebras. Order 24:89–105

4. Botur M, Halaš R (2008) Finite commutative basic algebras are MV-algebras. Mult Val Logic Soft Comp 14(1–2):69–80

5. Chajda I, Halaš R (2008) A basic algebra is an MV-algebra if and only if it is a BCC-algebra. Int J Theor Phys 47:261–267

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1. Pseudo Commutative Double Basic Algebras;Kragujevac Journal of Mathematics;2021-12

2. Residuated Structures and Orthomodular Lattices;Studia Logica;2021-04-17

3. On residuation in paraorthomodular lattices;Soft Computing;2020-01-30

4. On topological basic algebras;Journal of Intelligent & Fuzzy Systems;2019-11-22

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