Partial algebras and complexity of satisfiability and universal theory for distributive lattices, boolean algebras and Heyting algebras

Author:

van Alten C.J.

Publisher

Elsevier BV

Subject

General Computer Science,Theoretical Computer Science

Reference19 articles.

1. On the structure of hoops;Blok;Algebra Universalis,2000

2. The finite embeddability property for residuated lattices, pocrims and BCK-algebras;Blok;Algebra Universalis,2002

3. On the finite embeddability property for residuated ordered groupoids;Blok;Trans. Amer. Math. Soc.,2005

4. Polynomial time uniform word problems;Burris;MLQ Math. Log. Q.,1995

5. The word and generator problems for lattices;Cosmadakis;Inform. and Comput.,1988

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1. Complete Description of Adjacent Classes of Boolean Algebras by Basis Equivalence;2023 IEEE International Conference on Smart Information Systems and Technologies (SIST);2023-05-04

2. Complexity of the Universal Theory of Residuated Ordered Groupoids;Journal of Logic, Language and Information;2023-01-13

3. Computational complexity for bounded distributive lattices with negation;Annals of Pure and Applied Logic;2021-07

4. Complexity of the universal theory of bounded residuated distributive lattice-ordered groupoids;Algebra universalis;2019-08-06

5. Complexity of the Universal Theory of Modal Algebras;Studia Logica;2019-01-17

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