Wanda Niemyska
Orcid: 0000-0003-4167-1807
According to our database1,
Wanda Niemyska
authored at least 24 papers
between 2013 and 2022.
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Bibliography
2022
AlphaKnot: server to analyze entanglement in structures predicted by AlphaFold methods.
Nucleic Acids Res., 2022
2021
2019
On some equation related to the distributivity laws of fuzzy implications. Jensen equation extended to the infinity.
Fuzzy Sets Syst., 2019
2018
Nucleic Acids Res., 2018
The Wasserstein Distance as a Dissimilarity Measure for Mass Spectra with Application to Spectral Deconvolution.
Proceedings of the 18th International Workshop on Algorithms in Bioinformatics, 2018
Proceedings of the Artificial Intelligence and Soft Computing, 2018
2017
Nucleic Acids Res., 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.
Proceedings of the Joint 17th World Congress of International Fuzzy Systems Association and 9th International Conference on Soft Computing and Intelligent Systems, 2017
Proceedings of the Advances in Fuzzy Logic and Technology 2017 - Proceedings of: EUSFLAT-2017 - The 10th Conference of the European Society for Fuzzy Logic and Technology, September 11-15, 2017, Warsaw, Poland IWIFSGN'2017, 2017
2016
Distributivity of Implication Functions over Decomposable Uninorms Generated from Representable Uninorms in Interval-Valued Fuzzy Sets Theory.
Proceedings of the Information Processing and Management of Uncertainty in Knowledge-Based Systems, 2016
2015
Some functional equations connected to the distributivity laws for fuzzy implications and triangular conorms.
Proceedings of the 2015 IEEE International Conference on Fuzzy Systems, 2015
On the Functional Equation f (m1(x + y)) = m2(f (x) + f (y)) For Injective Function m2.
Proceedings of the 8th International Summer School on Aggregation Operators (AGOP 2015), 2015
2014
On a functional equation related to the distributivity of fuzzy implications over triangular norms and conorms.
Kybernetika, 2014
On the Distributivity Equation <i>I</i>(x, <i>U</i><sub>1(y, z))</sub> = <i>U</i><sub>2(<i>I</i>(x, y), <i>I</i>(x, z))</sub> for Decomposable Uninorms (in Interval-Valued Fuzzy Sets Theory) Generated from Conjunctive Representable Uninorms.
Proceedings of the Modeling Decisions for Artificial Intelligence, 2014
Laws of Contraposition and Law of Importation for Probabilistic Implications and Probabilistic S-implications.
Proceedings of the Information Processing and Management of Uncertainty in Knowledge-Based Systems, 2014
2013
Proceedings of the FUZZ-IEEE 2013, 2013