Characterization of Dienes Implication. - Michal Baczynski 001 (Fuzzy Days, 1999)

Conjugacy Classes of Fuzzy Implications. - Michal Baczynski 001; Józef Drewniak (Fuzzy Days, 1999)

On a Class of Distributive Fuzzy Implications. - Michal Baczynski 001 (Int. J. Uncertain. Fuzziness Knowl. Based Syst., 2001)

Contrapositive Symmetry of Distributive Fuzzy Implications. - Michal Baczynski 001 (Int. J. Uncertain. Fuzziness Knowl. Based Syst., 2002)

On some properties of intuitionistic fuzzy implications. - Michal Baczynski 001 (EUSFLAT Conf., 2003)

Residual implications revisited. Notes on the Smets-Magrez Theorem. - Michal Baczynski 001 (Fuzzy Sets Syst., 2004)

Intersections Between Basic Families of Fuzzy Implications: (S, N)-, R- and QL-Implications. - Balasubramaniam Jayaram; Michal Baczynski 001 (EUSFLAT Conf. (1), 2007)

On the characterizations of (S, N)-implications. - Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2007)

Yager's classes of fuzzy implications: some properties and intersections. - Michal Baczynski 001; Balasubramaniam Jayaram (Kybernetika, 2007)

Special issue: Editorial [Papers from 8th International Conference on Fuzzy Sets - Theory and Applications, FSTA 2006]. - Michal Baczynski 001; Erich-Peter Klement; Radko Mesiar (Kybernetika, 2007)

Fuzzy Implications - Michal Baczynski 001; Balasubramaniam Jayaram (Springer, 2008)

(S, N)- and R-implications: A state-of-the-art survey. - Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2008)

Erratum to "On the characterizations of (S, N)-implications": [Fuzzy Sets and Systems 158 (2007) 1713-1727]. - Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2008)

Continuous R-Implications. - Balasubramaniam Jayaram; Michal Baczynski 001 (IFSA/EUSFLAT Conf., 2009)

(U, N)-implications and their characterizations. - Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2009)

On the Distributivity of Fuzzy Implications Over Nilpotent or Strict Triangular Conorms. - Michal Baczynski 001; Balasubramaniam Jayaram (IEEE Trans. Fuzzy Syst., 2009)

On the Distributivity of Fuzzy Implications over Continuous Archimedean Triangular Norms. - Michal Baczynski 001 (ICAISC (1), 2010)

On the Distributivity of Implication Operations over t-Representable t-Norms Generated from Strict t-Norms in Interval-Valued Fuzzy Sets Theory. - Michal Baczynski 001 (IPMU (1), 2010)

On the distributivity of fuzzy implications over continuous and Archimedean triangular conorms. - Michal Baczynski 001 (Fuzzy Sets Syst., 2010)

On the distributivity of fuzzy implications over representable uninorms. - Michal Baczynski 001 (Fuzzy Sets Syst., 2010)

QL-implications: Some properties and intersections. - Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2010)

Selected papers from FSTA 2008, the Ninth International Conference on Fuzzy Sets - Theory and Applications. - Michal Baczynski 001; Erich-Peter Klement; Radko Mesiar (Fuzzy Sets Syst., 2010)

On the distributive equation for t-representable t-norms generated from nilpotent and strict t-norms. - Michal Baczynski 001 (EUSFLAT Conf., 2011)

R-implications and the Exchange Principle: A Complete Characterization. - Balasubramaniam Jayaram; Michal Baczynski 001; Radko Mesiar (EUSFLAT Conf., 2011)

Distributive equation of implications based on continuous triangular norms. - Feng Qin 002; Michal Baczynski 001; Aifang Xie (EUSFLAT Conf., 2011)

Distributivity of Implication Operations over t-Representable T-Norms Generated from Nilpotent T-Norms. - Michal Baczynski 001 (WILF, 2011)

Intersections between some families of (U, N)- and RU-implications. - Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2011)

A Note on the Distributivity of Fuzzy Implications over Representable Uninorms. - Michal Baczynski 001 (IPMU (2), 2012)

Distributivity of Implication Operations over T-Representable T-Norms Generated from Continuous and Archimedean T-Norms. - Michal Baczynski 001 (IPMU (2), 2012)

On the Applications of Fuzzy Implication Functions. - Michal Baczynski 001 (SOFA, 2012)

Distributive Equations of Implications Based on Continuous Triangular Norms (I). - Feng Qin 002; Michal Baczynski 001; Aifang Xie (IEEE Trans. Fuzzy Syst., 2012)

Functional Equations Involving Fuzzy Implications and Their Applications in Approximate Reasoning. - Michal Baczynski 001 (AGOP, 2013)

Solutions of the Distributivity Equation 𝕀(𝕋(x, y), z) = 𝕊(𝕋(x, z), 𝕀(y, z)) for Some t-Representable T-Norms and T-Conorms. - Michal Baczynski 001 (EUSFLAT Conf., 2013)

On a functional equation related to distributivity of fuzzy implications. - Michal Baczynski 001; Tomasz Szostok; Wanda Niemyska (FUZZ-IEEE, 2013)

The Equation I(S(x, y), z) = T(I(x, z), I(y, z)) for t-representable t-conorms and t-norms Generated from Continuous, Archimedean Operations. - Michal Baczynski 001 (WILF, 2013)

On two distributivity equations for fuzzy implications and continuous, Archimedean t-norms and t-conorms. - Michal Baczynski 001 (Fuzzy Sets Syst., 2013)

R-implications and the exchange principle: The case of border continuous t-norms. - Balasubramaniam Jayaram; Michal Baczynski 001; Radko Mesiar (Fuzzy Sets Syst., 2013)

Construction of strong equality index from implication operators. - Humberto Bustince Sola; Javier Fernández 002; José Antonio Sanz 001; Michal Baczynski 001; Radko Mesiar (Fuzzy Sets Syst., 2013)

Some remarks on the distributive equation of fuzzy implication and the contrapositive symmetry for continuous, Archimedean t-norms. - Michal Baczynski 001; Feng Qin 002 (Int. J. Approx. Reason., 2013)

Aggregating fuzzy implications. - Renata Hax Sander Reiser; Benjamín R. C. Bedregal; Michal Baczynski 001 (Inf. Sci., 2013)

Laws of Contraposition and Law of Importation for Probabilistic Implications and Probabilistic S-implications. - Michal Baczynski 001; Przemyslaw Grzegorzewski; Wanda Niemyska (IPMU (1), 2014)

On the Distributivity Equation I(x, U1(y, z)) = U2(I(x, y), I(x, z)) for Decomposable Uninorms (in Interval-Valued Fuzzy Sets Theory) Generated from Conjunctive Representable Uninorms. - Michal Baczynski 001; Wanda Niemyska (MDAI, 2014)

Distributivity equations of implications based on continuous triangular conorms (II). - Feng Qin 002; Michal Baczynski 001 (Fuzzy Sets Syst., 2014)

On distributivity equations of implications and contrapositive symmetry equations of implications. - Feng Qin 002; Michal Baczynski 001 (Fuzzy Sets Syst., 2014)

Distributivity of implication operations over t-representable t-norms in interval-valued fuzzy set theory: The case of nilpotent t-norms. - Michal Baczynski 001 (Inf. Sci., 2014)

On a functional equation related to the distributivity of fuzzy implications over triangular norms and conorms. - Michal Baczynski 001; Tomasz Szostok; Wanda Niemyska (Kybernetika, 2014)

Strong Fuzzy Subsethood Measures and Strong Equalities Via Implication Functions. - Daniel Paternain; Humberto Bustince; Javier Fernández 002; José Antonio Sanz 001; Michal Baczynski 001; Gleb Beliakov; Radko Mesiar (J. Multiple Valued Log. Soft Comput., 2014)

On the Functional Equation f (m1(x + y)) = m2(f (x) + f (y)) For Injective Function m2. - Wanda Niemyska; Michal Baczynski 001 (AGOP, 2015)

Fuzzy implications based on semicopulas. - Michal Baczynski 001; Przemyslaw Grzegorzewski; Radko Mesiar (IFSA-EUSFLAT, 2015)

Properties of the survival implications and S-implications. - Piotr Helbin; Michal Baczynski 001 (IFSA-EUSFLAT, 2015)

Some functional equations connected to the distributivity laws for fuzzy implications and triangular conorms. - Wanda Niemyska; Michal Baczynski 001 (FUZZ-IEEE, 2015)

Fuzzy Implications: Past, Present, and Future. - Michal Baczynski 001; Balasubramaniam Jayaram; Sebastia Massanet; Joan Torrens (Handbook of Computational Intelligence, 2015)

Distributivity of Implication Functions over Decomposable Uninorms Generated from Representable Uninorms in Interval-Valued Fuzzy Sets Theory. - Michal Baczynski 001; Wanda Niemyska (IPMU (1), 2016)

About the Use of Admissible Order for Defining Implication Operators. - Maria José Asiain; Humberto Bustince; Benjamín R. C. Bedregal; Zdenko Takác; Michal Baczynski 001; Daniel Paternain; Graçaliz Pereira Dimuro (MDAI, 2016)

Properties of the probabilistic implications and S-implications. - Michal Baczynski 001; Przemyslaw Grzegorzewski; Piotr Helbin; Wanda Niemyska (Inf. Sci., 2016)

Monotonicity in the Construction of Ordinal Sums of Fuzzy Implications. - Michal Baczynski 001; Pawel Drygas; Radko Mesiar (AGOP, 2017)

Special and Inversely Special Properties of Fuzzy Implications. - Katarzyna Mis; Michal Baczynski 001 (EUSFLAT/IWIFSGN (2), 2017)

Sheffer Stroke Fuzzy Implications. - Wanda Niemyska; Michal Baczynski 001; Szymon Wasowicz (EUSFLAT/IWIFSGN (3), 2017)

New types of ordinal sum of fuzzy implications. - Michal Baczynski 001; Pawel Drygas; Anna Król; Radko Mesiar (FUZZ-IEEE, 2017)

Some new solutions of the distributivity law I(x, S(y, z)) = S(I(x, y), I(x, z)) among R-implications and triangular conorms. - Wanda Niemyska; Michal Baczynski 001 (IFSA-SCIS, 2017)

Aggregation functions: Theory and applications, part I. - Michal Baczynski 001; Humberto Bustince; Radko Mesiar (Fuzzy Sets Syst., 2017)

Aggregation functions: Theory and applications, Part II. - Michal Baczynski 001; Humberto Bustince; Radko Mesiar (Fuzzy Sets Syst., 2017)

Fuzzy implications based on semicopulas. - Michal Baczynski 001; Przemyslaw Grzegorzewski; Radko Mesiar; Piotr Helbin; Wanda Niemyska (Fuzzy Sets Syst., 2017)

QL-operations and QL-implication functions constructed from tuples (O, G, N) and the generation of fuzzy subsethood and entropy measures. - Graçaliz Pereira Dimuro; Benjamín R. C. Bedregal; Humberto Bustince; Aranzazu Jurio; Michal Baczynski 001; Katarzyna Mis (Int. J. Approx. Reason., 2017)

Interval-valued implications and interval-valued strong equality index with admissible orders. - Hugo Zapata; Humberto Bustince; Susana Montes; Benjamín R. C. Bedregal; Graçaliz Pereira Dimuro; Zdenko Takác; Michal Baczynski 001; Javier Fernández 002 (Int. J. Approx. Reason., 2017)

On the T-power Inverse Invariance Property on Fuzzy Implication Functions. - Michal Baczynski 001; Sebastia Massanet; Joan Torrens (FUZZ-IEEE, 2018)

On Fuzzy Sheffer Stroke Operation. - Piotr Helbin; Wanda Niemyska; Pedro Berruezo; Sebastia Massanet; Daniel Ruiz-Aguilera; Michal Baczynski 001 (ICAISC (2), 2018)

Selected Properties of Generalized Hypothetical Syllogism Including the Case of R-implications. - Michal Baczynski 001; Katarzyna Mis (IPMU (1), 2018)

Fuzzy Boundary Weak Implications. - Hua-Wen Liu; Michal Baczynski 001 (IPMU (1), 2018)

On alpha-Migrativity of Fuzzy Implications and the Generalised Laws of Importation. - Michal Baczynski 001; Balasubramaniam Jayaram; Radko Mesiar (SCIS&ISIS, 2018)

Some Remarks on Generalized Hypothetical Syllogism and Yager's Implications. - Piotr Helbin; Katarzyna Mis; Michal Baczynski 001 (AGOP, 2019)

Some Remarks on the Generalized Scheme of Reduction to Absurdity and Generalized Hypothetical Syllogism in Fuzzy Logic. - Katarzyna Mis; Michal Baczynski 001; Piotr Helbin (EUSFLAT Conf., 2019)

A Functional Equation Stemming from a Characterization of Power-based Implications. - Michal Baczynski 001; Wlodzimierz Fechner; Sebastia Massanet (FUZZ-IEEE, 2019)

Different Forms of Generalized Hypothetical Syllogism with Regard to R-Implications. - Katarzyna Mis; Michal Baczynski 001 (ICAISC (1), 2019)

A note on "On special fuzzy implications". - Katarzyna Mis; Michal Baczynski 001 (Fuzzy Sets Syst., 2019)

On some equation related to the distributivity laws of fuzzy implications. Jensen equation extended to the infinity. - Wanda Niemyska; Michal Baczynski 001 (Fuzzy Sets Syst., 2019)

Some properties of fuzzy implications based on copulas. - Piotr Helbin; Michal Baczynski 001; Przemyslaw Grzegorzewski; Wanda Niemyska (Inf. Sci., 2019)

Developing Idea of Ordinal Sum of Fuzzy Implications. - Michal Baczynski 001; Pawel Drygas; Anna Król; Piotr Pusz (FUZZ-IEEE, 2020)

The ordering methods of interval-valued fuzzy cardinal numbers with application in an uncertain decision making. - Krzysztof Dyczkowski; Barbara Pekala; Michal Baczynski 001; Jaroslaw Szkola; Tomasz Pilka (FUZZ-IEEE, 2020)

Some Remarks on Approximate Reasoning and Bandler-Kohout Subproduct. - Katarzyna Mis; Michal Baczynski 001 (IPMU (2), 2020)

Fuzzy implications: alpha migrativity and generalised laws of importation. - Michal Baczynski 001; Balasubramaniam Jayaram; Radko Mesiar (Inf. Sci., 2020)

General Characterization of Implication's Distributivity Properties: The Preference Implication. - József Dombi 001; Michal Baczynski 001 (IEEE Trans. Fuzzy Syst., 2020)

On Some Functional Equations Related to Alpha Migrative t-conorms. - Katarzyna Mis; Michal Baczynski 001 (IFSA/EUSFLAT/AGOP, 2021)

On the distributivity of fuzzy implications and the weighted S-implications. - József Dombi 001; Michal Baczynski 001 (Int. J. Approx. Reason., 2021)

The Compositional Rule of Inference vs the Bandler-Kohout Subproduct: a Comparison of Two Standard Rules of Inference. - Katarzyna Mis; Michal Baczynski 001 (FedCSIS (Position Papers), 2022)

On the Additional Properties of Fuzzy Polynomial Implications of Degree 4. - Michal Baczynski 001; Raquel Fernandez-Peralta; Sebastia Massanet; Arnau Mir 001; Juan Vicente Riera (IPMU (1), 2022)

Preservation of the Ordering Property Under the Quadratic Polynomial Construction of Fuzzy Implication Functions. - Mateusz Pieszczek; Michal Baczynski 001 (IPMU (1), 2022)

On the Sheffer stroke operation in fuzzy logic. - Michal Baczynski 001; Pedro Berruezo; Piotr Helbin; Sebastia Massanet; Wanda Niemyska; Daniel Ruiz-Aguilera (Fuzzy Sets Syst., 2022)

On a generalization of multiplicative Sincov's equation for fuzzy implication functions. - Michal Baczynski 001; Wlodzimierz Fechner; Sebastia Massanet (Fuzzy Sets Syst., 2022)

On functional equations and inequalities related to some reasoning schemes that involve fuzzy implications. - Katarzyna Mis; Michal Baczynski 001; Piotr Helbin (Fuzzy Sets Syst., 2022)

An effective similarity measurement under epistemic uncertainty. - Patryk Zywica; Michal Baczynski 001 (Fuzzy Sets Syst., 2022)

The Form of Fuzzy Implication Functions Satisfying a Multiplicative Sincov's Equation. - Michal Baczynski 001; Wlodzimierz Fechner; Mateusz Pieszczek; Sebastia Massanet (EUSFLAT/AGOP, 2023)

The $S$-Power Invariance Property and the Mixed Invariance Property for Fuzzy Implication Functions. - Grzegorz Mos; Michal Baczynski 001 (FUZZ, 2023)

Characterizations for the migrativity of uninorms over N-ordinal sum implications. - Qing Chang; Hongjun Zhou; Michal Baczynski 001 (Comput. Appl. Math., 2023)

Characterizations on migrativity of continuous triangular conorms with respect to N-ordinal sum implications. - Hongjun Zhou; Qing Chang; Michal Baczynski 001 (Inf. Sci., 2023)

Fuzzy Linguistic Summaries for Hidden Markov Models. - Katarzyna Kaczmarek-Majer; Michal Baczynski 001; Olgierd Hryniewicz; Katarzyna Mis; Weronika Mucha; Filip Wichrowski (IPMU (3), 2024)

On valuable and troubling practices in the research on classes of fuzzy implication functions. - Sebastia Massanet; Raquel Fernandez-Peralta; Michal Baczynski 001; Balasubramaniam Jayaram (Fuzzy Sets Syst., 2024)