activity
20112023
most citedRepresenting distributive lattices with Galois connections in terms of rough sets

16 citations · 38 across the 5 of their papers we have counts for

collaborators

6 papers

math.RA2023★ 3 cited

Relational correspondences for L-fuzzy rough approximations defined on De Morgan Heyting algebras

Jouni Järvinen, Michiro Kondo

We consider fuzzy rough sets defined on De Morgan Heyting algebras. We present a theorem that can be used to obtain several correspondence results between fuzzy rough sets and fuzz…

math.RA2018

-normal residuated lattices

Saeed Rasouli, Michiro Kondo

The notion of -normal residuated lattice, as a class of residuated lattices in which every prime filter contains at most minimal prime filters, is introduced and studied. Be…

math.LO2014★ 14 cited

Characterizing intermediate tense logics in terms of Galois connections

Wojciech Dzik, Jouni Järvinen, Michiro Kondo

We propose a uniform way of defining for every logic intermediate between intuitionistic and classical logics, the corresponding intermediate minimal tense logic ${\sf LK…

math.RA2013★ 16 cited

Representing distributive lattices with Galois connections in terms of rough sets

Wojciech Dzik, Jouni Järvinen, Michiro Kondo

This paper studies expansions of bounded distributive lattices equipped with a Galois connection. We introduce GC-frames and canonical frames for these algebras. The complex algebr…

math.LO2012

Intuitionistic logic with two Galois connections combined with Fischer Servi axioms

Wojciech Dzik, Jouni Järvinen, Michiro Kondo

Earlier, the authors introduced the logic IntGC, which is an extension of intuitionistic propositional logic by two rules of inference mimicking the performance of Galois connectio…

math.LO2011★ 5 cited

Intuitionistic logic with a Galois connection has the finite model property

Wojciech Dzik, Jouni Järvinen, Michiro Kondo

We show that the intuitionistic propositional logic with a Galois connection (IntGC), introduced by the authors, has the finite model property.