Constructions of Models in Fuzzy Logic with Evaluated Syntax. - Petra Murinová (EUSFLAT Conf., 2005)

Omitting types in fuzzy logic with evaluated syntax. - Petra Murinová; Vilém Novák (Math. Log. Q., 2006)

Intermediate Quantifiers, Natural Language and Human Reasoning. - Vilém Novák; Petra Murinová (QLSC, 2012)

A formal theory of generalized intermediate syllogisms. - Petra Murinová; Vilém Novák (Fuzzy Sets Syst., 2012)

The analysis of the generalized square of opposition. - Petra Murinová; Vilém Novák (EUSFLAT Conf., 2013)

Semantic Interpretation of Intermediate Quantifiers and Their Syllogisms. - Petra Murinová; Vilém Novák (FQAS, 2013)

On General Properties of Intermediate Quantifiers. - Vilém Novák; Petra Murinová (IPMU (2), 2014)

Analysis of generalized square of opposition with intermediate quantifiers. - Petra Murinová; Vilém Novák (Fuzzy Sets Syst., 2014)

The structure of generalized intermediate syllogisms. - Petra Murinová; Vilém Novák (Fuzzy Sets Syst., 2014)

Analysis of the intermediate quantifier "Many" in fuzzy natural logic. - Petra Murinová; Vilém Novák (IFSA-EUSFLAT, 2015)

Note to semantical interpretation of non-trivial syllogisms with intermediate quantifiers. - Petra Murinová; Vilém Novák (FUZZ-IEEE, 2015)

Graded Generalized Hexagon in Fuzzy Natural Logic. - Petra Murinová; Vilém Novák (IPMU (2), 2016)

Syllogisms and 5-Square of Opposition with Intermediate Quantifiers in Fuzzy Natural Logic. - Petra Murinová; Vilém Novák (Logica Universalis, 2016)

An Algorithm for Intermediate Quantifiers and the Graded Square of Opposition Towards Linguistic Description of Data. - Petra Murinová; Michal Burda; Viktor Pavliska (EUSFLAT/IWIFSGN (2), 2017)

Undefined Values in Fuzzy Logic. - Petra Murinová; Michal Burda; Viktor Pavliska (EUSFLAT/IWIFSGN (2), 2017)

On the properties of measure in the theory of intermediate quantifiers and the quantifier "Many". - Vilém Novák; Petra Murinová (SSCI, 2017)

Fuzzy Association Rules on Data with Undefined Values. - Petra Murinová; Viktor Pavliska; Michal Burda (IPMU (3), 2018)

Association Analysis on Interval-Valued Fuzzy Sets. - Petra Murinová; Viktor Pavliska; Michal Burda (MDAI, 2018)

On Missing Membership Degrees: Modelling Non-existence, Ignorance and Inconsistency. - Michal Burda; Petra Murinová; Viktor Pavliska (SMPS, 2018)

Generalized Intermediate Syllogisms with More Premises. - Petra Murinová (FUZZ-IEEE, 2019)

On Modeling of Generalized Syllogisms with Intermediate Quantifiers. - Petra Murinová (IFSA/NAFIPS, 2019)

A Formal Model of the Intermediate Quantifiers "A Few", "Several" and "A Little". - Vilém Novák; Petra Murinová (IFSA/NAFIPS, 2019)

Graded Decagon of Opposition with Fuzzy Quantifier-Based Concept-Forming Operators. - Stefania Boffa; Petra Murinová; Vilém Novák (IPMU (3), 2020)

Graded Cube of Opposition with Intermediate Quantifiers in Fuzzy Natural Logic. - Petra Murinová; Vilém Novák (IPMU (3), 2020)

On the Properties of Intermediate Quantifiers and the Quantifier "MORE-THAN". - Vilém Novák; Petra Murinová; Stefania Boffa (IPMU (3), 2020)

The theory of intermediate quantifiers in fuzzy natural logic revisited and the model of "Many". - Petra Murinová; Vilém Novák (Fuzzy Sets Syst., 2020)

Computation of Support and Confidence for Interval-Valued Fuzzy Association Rules. - Michal Burda; Viktor Pavliska; Petra Murinová (Int. J. Comput. Intell. Syst., 2020)

Graded Structures of Opposition in Fuzzy Natural Logic. - Petra Murinová (Logica Universalis, 2020)

On Modelling of Generalized Peterson's Syllogisms with More Premises. - Karel Fiala; Veronika Cervenová; Petra Murinová (IFSA/EUSFLAT/AGOP, 2021)

An Overview of Graded Structures of Opposition with Intermediate Quantifiers. - Petra Murinová (IFSA/EUSFLAT/AGOP, 2021)

Generalized Peterson's Syllogisms with the Quantifier "At Least Several (A Few; A Little)". - Petra Murinová; Vilém Novák (IFSA/EUSFLAT/AGOP, 2021)

Generalized Peterson's Rules in Fuzzy Natural Logic. - Petra Murinová; Viktor Pavliska; Michal Burda (IFSA/EUSFLAT/AGOP, 2021)

Graded polygons of opposition in fuzzy formal concept analysis. - Stefania Boffa; Petra Murinová; Vilém Novák (Int. J. Approx. Reason., 2021)

A proposal to extend Relational Concept Analysis with fuzzy scaling quantifiers. - Stefania Boffa; Petra Murinová; Vilém Novák (Knowl. Based Syst., 2021)

Comparing Hexagons of Opposition in Probabilistic Rough Set Theory. - Stefania Boffa; Davide Ciucci; Petra Murinová (IPMU (1), 2022)

Modelling of Fuzzy Peterson's Syllogisms Related to Graded Peterson's Cube of Opposition. - Karel Fiala; Petra Murinová (IPMU (1), 2022)

On Modeling of Fuzzy Peterson's Syllogisms Using Peterson's Rules. - Petra Murinová; Vilém Novák (IPMU (1), 2022)

Analysis of Peterson's Rules for Syllogisms with Intermediate Quantifiers. - Vilém Novák; Petra Murinová (IPMU (1), 2022)

Graded cubes of opposition in fuzzy formal concept analysis. - Stefania Boffa; Petra Murinová; Vilém Novák; Petr Ferbas (Int. J. Approx. Reason., 2022)

Formal analysis of Peterson's rules for checking validity of syllogisms with intermediate quantifiers. - Vilém Novák; Petra Murinová; Petr Ferbas (Int. J. Approx. Reason., 2022)

Logical Relations Between T-Scaling Quantifiers and Their Implications in Fuzzy Relational Concept Analysis. - Stefania Boffa; Petra Murinová (EUSFLAT/AGOP, 2023)

Analysis of the Number of Valid Peterson's Syllogisms. - Karel Fiala; Petra Murinová (EUSFLAT/AGOP, 2023)

From Graded Aristotle's Hexagon to Graded Peterson's Hexagon of Opposition in Fuzzy Natural Logic. - Petra Murinová; Stefania Boffa (EUSFLAT/AGOP, 2023)

Verifying Validity of Selected Forms of Syllogisms with Intermediate Quantifiers Using Peterson's Rules. - Petra Murinová; Vilém Novák (EUSFLAT/AGOP, 2023)

Verification of validity of syllogisms with intermediate quantifiers is equivalent with checking Peterson's rules. - Vilém Novák; Petra Murinová (Int. J. Approx. Reason., 2023)

Logical syllogisms with "Almost all, Most, Many, A few" and "Several". - Petra Murinová; Vilém Novák (Int. J. Approx. Reason., 2024)

Mathematical Representation of Peterson's Rules for Fuzzy Peterson's Syllogisms. - Petra Murinová; Michal Burda; Viktor Pavliska (Logica Universalis, 2024)

Verification of Validity of Generalized Logical Syllogisms Applying the Contraposition. - Karel Fiala; Petra Murinová (EUSFLAT (1), 2025)

Verification of Validity of Logical Syllogisms Generated by Cube of Opposition Using Extended Peterson's Rules. - Petra Murinová; Vilém Novák (EUSFLAT (1), 2025)

Graded hexagon of opposition in fuzzy natural logic with new intermediate quantifiers. - Petra Murinová; Karel Fiala; Stefania Boffa; Vilém Novák (Int. J. Approx. Reason., 2025)