Distributive residuated frames and generalized bunched implication algebras
DOI10.1007/s00012-017-0456-xzbMath1420.03139OpenAlexW2761182803MaRDI QIDQ1686325
Peter Jipsen, Nikolaos Galatos
Publication date: 21 December 2017
Published in: Algebra Universalis (Search for Journal in Brave)
Full work available at URL: https://digitalcommons.chapman.edu/scs_articles/547
cut eliminationdecidabilitysubstructural logicfinite model propertyresiduated latticeGentzen systemresiduated framefinite embeddability property
Lattices of varieties (08B15) Logical aspects of lattices and related structures (03G10) Cut-elimination and normal-form theorems (03F05) Substructural logics (including relevance, entailment, linear logic, Lambek calculus, BCK and BCI logics) (03B47)
Related Items (12)
Cites Work
- Algebraic proof theory for substructural logics: cut-elimination and completions
- MacNeille completions of FL-algebras
- Generalized Kripke frames
- Residuated lattices. An algebraic glimpse at substructural logics
- Distributive full Lambek calculus has the finite model property
- The FEP for some varieties of fully distributive knotted residuated lattices
- Cayley's and Holland's theorems for idempotent semirings and their applications to residuated lattices
- The semantics and proof theory of the logic of bunched implications
- The semantics of BI and resource tableaux
- Residuated frames with applications to decidability
- On the finite embeddability property for residuated ordered groupoids
This page was built for publication: Distributive residuated frames and generalized bunched implication algebras