On Quasivariety Semantics of Fragments of Intuitionistic Propositional Logic without Exchange and Contraction Rules. - Clint J. van Alten; James G. Raftery 001 (Reports Math. Log., 1997)

The Finite Model Property for the Implicational Fragment of IPC Without Exchange and Contraction. - Clint J. van Alten; James G. Raftery 001 (Stud Logica, 1999)

Residuation in Commutative Ordered Monoids with Minimal Zero. - James G. Raftery 001; Clint J. van Alten (Reports Math. Log., 2000)

Quasivarieties of Logic, Regularity Conditions and Parameterized Algebraization. - G. D. Barbour; James G. Raftery 001 (Stud Logica, 2003)

Rule Separation and Embedding Theorems for Logics Without Weakening. - Clint J. van Alten; James G. Raftery 001 (Stud Logica, 2004)

Fragments of R-Mingle. - Willem J. Blok; James G. Raftery 001 (Stud Logica, 2004)

Adding Involution to Residuated Structures. - Nikolaos Galatos; James G. Raftery 001 (Stud Logica, 2004)

Willem Blok's Work in Algebraic Logic. - James G. Raftery 001 (Stud Logica, 2004)

Corrigendum: Residuation in Commutative Ordered Monoids with Minimal Zero. - James G. Raftery 001; Clint J. van Alten (Reports Math. Log., 2005)

Correspondences between Gentzen and Hilbert systems. - James G. Raftery 001 (J. Symb. Log., 2006)

A finite model property for RMImin. - Ai-ni Hsieh; James G. Raftery 001 (Math. Log. Q., 2006)

The equational definability of truth predicates. - James G. Raftery 001 (Reports Math. Log., 2006)

In Memory of Willem Johannes Blok 1947-2003. - Joel Berman; Wieslaw Dziobiak; Don Pigozzi; James G. Raftery 001 (Stud Logica, 2006)

Conserving involution in residuated structures. - Ai-ni Hsieh; James G. Raftery 001 (Math. Log. Q., 2007)

On the variety generated by involutive pocrims. - James G. Raftery 001 (Reports Math. Log., 2007)

Structural Completeness in Substructural Logics. - Jeffrey S. Olson; James G. Raftery 001; Clint J. van Alten (Log. J. IGPL, 2008)

Assertionally Equivalent quasivarieties. - Willem J. Blok; James G. Raftery 001 (Int. J. Algebra Comput., 2008)

Irreducible residuated semilattices and finitely based varieties. - Nikolaos Galatos; Jeffrey S. Olson; James G. Raftery 001 (Reports Math. Log., 2008)

A Non-finitary Sentential Logic that is Elementarily Algebraizable. - James G. Raftery 001 (J. Log. Comput., 2010)

Contextual Deduction Theorems. - James G. Raftery 001 (Stud Logica, 2011)

Order algebraizable logics. - James G. Raftery 001 (Ann. Pure Appl. Log., 2013)

Inconsistency lemmas in algebraic logic. - James G. Raftery 001 (Math. Log. Q., 2013)

Admissible Rules and the Leibniz Hierarchy. - James G. Raftery 001 (Notre Dame J. Formal Log., 2016)

Structural Completeness in Relevance Logics. - James G. Raftery 001; Kazimierz Swirydowicz (Stud Logica, 2016)

Singly generated quasivarieties and residuated structures. - Tommaso Moraschini; James G. Raftery 001; Jamie J. Wannenburg (Math. Log. Q., 2020)

Varieties of de Morgan Monoids: Covers of atoms. - Tommaso Moraschini; James G. Raftery 001; Jamie J. Wannenburg (Rev. Symb. Log., 2020)

Epimorphisms, Definability and Cardinalities. - Tommaso Moraschini; James G. Raftery 001; Jamie J. Wannenburg (Stud Logica, 2020)

The algebraic significance of weak excluded middle laws. - Tomás Lávicka; Tommaso Moraschini; James G. Raftery 001 (Math. Log. Q., 2022)

On Pretabular Extensions of Relevance Logic. - Asadollah Fallahi; James Gordon Raftery 001 (Stud Logica, 2024)