Project information
New approaches to residuated posets
- Project Identification
- GF15-34697L
- Project Period
- 1/2015 - 12/2017
- Investor / Pogramme / Project type
-
Czech Science Foundation
- LA Grants
- MU Faculty or unit
-
Faculty of Science
- prof. RNDr. Jan Paseka, CSc.
- Mgr. David Kruml, Ph.D.
- Radka Paliánová
- Mgr. Radek Šlesinger, Ph.D.
- Cooperating Organization
-
Palacký University, Olomouc
- Responsible person Doc. RNDr. Jan Kühr, Ph.D.
Z důvodů chybějícího reálného pokroku v rámci výzkumu strukturální teorie reziduovaných svazů se budeme zabývat přístupy odlišnými v předchozím výzkumu.
Zejména tyto přístupy nebudou omezeny na doposud studované speciální případy.
Publications
Total number of publications: 11
2020
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Algebraic Aspects of Relatively Pseudocomplemented Posets
Order-A Journal on the Theory of Ordered Sets and its Applications, year: 2020, volume: 37, edition: 1, DOI
2019
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On injective constructions of S-semigroups
Fuzzy Sets and Systems, year: 2019, volume: 373, edition: OCT 15 2019, DOI
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On the Coextension of Cut-Continuous Pomonoids
ORDER-A JOURNAL ON THE THEORY OF ORDERED SETS AND ITS APPLICATIONS, year: 2019, volume: 36, edition: 2, DOI
2018
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A representation theorem for quantale valued sup-algebras
Proceedings of The International Symposium on Multiple-Valued Logic, 48th IEEE International Symposium on Multiple-Valued Logic, ISMVL 2018, year: 2018
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Quantale-valued sup-algebras
Iranian Journal of Fuzzy Systems, year: 2018, volume: 15, edition: 2, DOI
2017
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Dynamic Logic Assigned to Automata
International Journal of Theoretical Physics, year: 2017, volume: 56, edition: 12, DOI
2016
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Categorical foundations of variety-based bornology
Fuzzy Sets and Systems, year: 2016, volume: 291, edition: May, DOI
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On some basic constructions in categories of quantale-valued sup-lattices
Mathematics for Applications, year: 2016, volume: 5, edition: 1, DOI
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Set Representation of Partial Dynamic De Morgan algebras
2016 IEEE 46TH INTERNATIONAL SYMPOSIUM ON MULTIPLE-VALUED LOGIC (ISMVL 2016), year: 2016
2015
-
Algebraic Approach to Tense Operators
Year: 2015, number of pages: 204 s.