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2020 – today
- 2024
[j15]Petra Murinová, Vilém Novák:
Logical syllogisms with "Almost all, Most, Many, A few" and "Several". Int. J. Approx. Reason. 175: 109284 (2024)- [j14]Petra Murinová, Michal Burda, Viktor Pavliska:
Mathematical Representation of Peterson's Rules for Fuzzy Peterson's Syllogisms. Logica Universalis 18(1-2): 125-156 (2024) - 2023
- [j13]Vilém Novák, Petra Murinová:
Verification of validity of syllogisms with intermediate quantifiers is equivalent with checking Peterson's rules. Int. J. Approx. Reason. 161: 108994 (2023) - [c28]Petra Murinová, Vilém Novák:
Verifying Validity of Selected Forms of Syllogisms with Intermediate Quantifiers Using Peterson's Rules. EUSFLAT/AGOP 2023: 357-368 - [c27]Petra Murinová, Stefania Boffa:
From Graded Aristotle's Hexagon to Graded Peterson's Hexagon of Opposition in Fuzzy Natural Logic. EUSFLAT/AGOP 2023: 369-380 - [c26]Karel Fiala, Petra Murinová:
Analysis of the Number of Valid Peterson's Syllogisms. EUSFLAT/AGOP 2023: 381-392 - [c25]Stefania Boffa
, Petra Murinová:
Logical Relations Between T-Scaling Quantifiers and Their Implications in Fuzzy Relational Concept Analysis. EUSFLAT/AGOP 2023: 393-404 - 2022
- [j12]Stefania Boffa, Petra Murinová, Vilém Novák, Petr Ferbas:
Graded cubes of opposition in fuzzy formal concept analysis. Int. J. Approx. Reason. 145: 187-209 (2022) - [j11]Vilém Novák, Petra Murinová, Petr Ferbas:
Formal analysis of Peterson's rules for checking validity of syllogisms with intermediate quantifiers. Int. J. Approx. Reason. 150: 122-138 (2022) - [c24]Karel Fiala, Petra Murinová:
Modelling of Fuzzy Peterson's Syllogisms Related to Graded Peterson's Cube of Opposition. IPMU (1) 2022: 609-621 - [c23]Stefania Boffa, Davide Ciucci, Petra Murinová:
Comparing Hexagons of Opposition in Probabilistic Rough Set Theory. IPMU (1) 2022: 622-633 - [c22]Vilém Novák, Petra Murinová:
Analysis of Peterson's Rules for Syllogisms with Intermediate Quantifiers. IPMU (1) 2022: 634-646 - [c21]Petra Murinová, Vilém Novák:
On Modeling of Fuzzy Peterson's Syllogisms Using Peterson's Rules. IPMU (1) 2022: 647-659 - 2021
- [j10]Stefania Boffa, Petra Murinová, Vilém Novák:
Graded polygons of opposition in fuzzy formal concept analysis. Int. J. Approx. Reason. 132: 128-153 (2021) - [j9]Stefania Boffa, Petra Murinová, Vilém Novák:
A proposal to extend Relational Concept Analysis with fuzzy scaling quantifiers. Knowl. Based Syst. 231: 107452 (2021) - 2020
- [j8]Petra Murinová, Vilém Novák:
The theory of intermediate quantifiers in fuzzy natural logic revisited and the model of "Many". Fuzzy Sets Syst. 388: 56-89 (2020) - [j7]Michal Burda, Viktor Pavliska, Petra Murinová:
Computation of Support and Confidence for Interval-Valued Fuzzy Association Rules. Int. J. Comput. Intell. Syst. 13(1): 1014-1026 (2020) - [j6]Petra Murinová:
Graded Structures of Opposition in Fuzzy Natural Logic. Logica Universalis 14(4): 495-522 (2020) - [c20]Stefania Boffa, Petra Murinová, Vilém Novák:
Graded Decagon of Opposition with Fuzzy Quantifier-Based Concept-Forming Operators. IPMU (3) 2020: 131-144 - [c19]Petra Murinová, Vilém Novák:
Graded Cube of Opposition with Intermediate Quantifiers in Fuzzy Natural Logic. IPMU (3) 2020: 145-158 - [c18]Vilém Novák, Petra Murinová, Stefania Boffa:
On the Properties of Intermediate Quantifiers and the Quantifier "MORE-THAN". IPMU (3) 2020: 159-172
2010 – 2019
- 2019
- [c17]Petra Murinová:
Generalized Intermediate Syllogisms with More Premises. FUZZ-IEEE 2019: 1-6 - [c16]Petra Murinová:
On Modeling of Generalized Syllogisms with Intermediate Quantifiers. IFSA/NAFIPS 2019: 394-405 - [c15]Vilém Novák, Petra Murinová:
A Formal Model of the Intermediate Quantifiers "A Few", "Several" and "A Little". IFSA/NAFIPS 2019: 429-441 - 2018
- [c14]Petra Murinová, Viktor Pavliska, Michal Burda:
Fuzzy Association Rules on Data with Undefined Values. IPMU (3) 2018: 165-174 - [c13]Petra Murinová, Viktor Pavliska, Michal Burda:
Association Analysis on Interval-Valued Fuzzy Sets. MDAI 2018: 89-100 - [c12]Michal Burda, Petra Murinová, Viktor Pavliska:
On Missing Membership Degrees: Modelling Non-existence, Ignorance and Inconsistency. SMPS 2018: 25-32 - 2017
- [c11]Petra Murinová, Michal Burda, Viktor Pavliska:
An Algorithm for Intermediate Quantifiers and the Graded Square of Opposition Towards Linguistic Description of Data. EUSFLAT/IWIFSGN (2) 2017: 592-603 - [c10]Petra Murinová, Michal Burda, Viktor Pavliska:
Undefined Values in Fuzzy Logic. EUSFLAT/IWIFSGN (2) 2017: 604-610 - [c9]Vilém Novák, Petra Murinová:
On the properties of measure in the theory of intermediate quantifiers and the quantifier "Many". SSCI 2017: 1-8 - 2016
- [j5]Petra Murinová, Vilém Novák:
Syllogisms and 5-Square of Opposition with Intermediate Quantifiers in Fuzzy Natural Logic. Logica Universalis 10(2-3): 339-357 (2016) - [c8]Petra Murinová, Vilém Novák:
Graded Generalized Hexagon in Fuzzy Natural Logic. IPMU (2) 2016: 36-47 - 2015
- [c7]Petra Murinová, Vilém Novák:
Analysis of the intermediate quantifier "Many" in fuzzy natural logic. IFSA-EUSFLAT 2015 - [c6]Petra Murinová, Vilém Novák:
Note to semantical interpretation of non-trivial syllogisms with intermediate quantifiers. FUZZ-IEEE 2015: 1-6 - 2014
- [j4]Petra Murinová, Vilém Novák:
Analysis of generalized square of opposition with intermediate quantifiers. Fuzzy Sets Syst. 242: 89-113 (2014) - [j3]Petra Murinová, Vilém Novák:
The structure of generalized intermediate syllogisms. Fuzzy Sets Syst. 247: 18-37 (2014) - [c5]Vilém Novák, Petra Murinová:
On General Properties of Intermediate Quantifiers. IPMU (2) 2014: 355-364 - 2013
- [c4]Petra Murinová, Vilém Novák:
The analysis of the generalized square of opposition. EUSFLAT Conf. 2013 - [c3]Petra Murinová, Vilém Novák:
Semantic Interpretation of Intermediate Quantifiers and Their Syllogisms. FQAS 2013: 186-197 - 2012
- [j2]Petra Murinová, Vilém Novák:
A formal theory of generalized intermediate syllogisms. Fuzzy Sets Syst. 186(1): 47-80 (2012) - [c2]Vilém Novák, Petra Murinová:
Intermediate Quantifiers, Natural Language and Human Reasoning. QLSC 2012
2000 – 2009
- 2006
- [j1]Petra Murinová, Vilém Novák:
Omitting types in fuzzy logic with evaluated syntax. Math. Log. Q. 52(3): 259-268 (2006) - 2005
- [c1]Petra Murinová:
Constructions of Models in Fuzzy Logic with Evaluated Syntax. EUSFLAT Conf. 2005: 961-966
Coauthor Index
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