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Michal Holcapek
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Publications
- 2023
- [j32]Antonín Dvorák, Michal Holcapek, Andrea Mesiarová-Zemánková:
On a representation of t-norms on bounded meet semilattices. Inf. Sci. 637: 118558 (2023) - 2022
- [j30]Antonín Dvorák, Michal Holcapek:
Fuzzy quantifiers defined over fuzzy domains. Fuzzy Sets Syst. 431: 39-69 (2022) - [j29]Antonín Dvorák, Michal Holcapek, Jan Paseka:
On ordinal sums of partially ordered monoids: A unified approach to ordinal sum constructions of t-norms, t-conorms and uninorms. Fuzzy Sets Syst. 446: 4-25 (2022) - [c48]Antonín Dvorák, Michal Holcapek:
On Operations of Restriction and Freezing on Monadic Fuzzy Quantifiers Over Fuzzy Domains. IPMU (1) 2022: 689-702 - 2021
- [c47]Antonín Dvorák, Michal Holcapek, Agnès Rico:
Qualitative Integrals on Dragonfly Algebras. FUZZ-IEEE 2021: 1-6 - 2020
- [j22]Antonín Dvorák, Michal Holcapek:
New construction of an ordinal sum of t-norms and t-conorms on bounded lattices. Inf. Sci. 515: 116-131 (2020) - [c45]Antonín Dvorák, Michal Holcapek, Jan Paseka:
On ordinal sums of t-norms and t-conorms on bounded posets. FUZZ-IEEE 2020: 1-8 - [c40]Antonín Dvorák, Michal Holcapek:
On Semantic Properties of Fuzzy Quantifiers over Fuzzy Universes: Restriction and Living on. IPMU (3) 2020: 173-186 - [p1]Antonín Dvorák, Michal Holcapek:
Generalized Ordinal Sum Constructions of t-norms on Bounded Lattices. Decision Making under Constraints 2020: 71-82 - 2019
- [c37]Antonín Dvorák, Michal Holcapek:
Ordinal Sums of t-norms and t-conorms on Bounded Lattices. AGOP 2019: 289-301 - 2017
- [c29]Antonín Dvorák, Michal Holcapek:
Relativization of Fuzzy Quantifiers: Initial Investigations. EUSFLAT/IWIFSGN (1) 2017: 670-683 - 2015
- [j13]Antonín Dvorák, Michal Holcapek:
Type 〈1, 1〉 fuzzy quantifiers determined by fuzzy measures on residuated lattices. Part III. Extension, conservativity and extensionality. Fuzzy Sets Syst. 271: 133-155 (2015) - 2014
- [j11]Antonín Dvorák, Michal Holcapek:
Type <1, 1> fuzzy quantifiers determined by fuzzy measures on residuated lattices. Part I. Basic definitions and examples. Fuzzy Sets Syst. 242: 31-55 (2014) - [j10]Antonín Dvorák, Michal Holcapek:
Type <1, 1> fuzzy quantifiers determined by fuzzy measures defined on residuated lattices. Part II. Permutation and isomorphism invariances. Fuzzy Sets Syst. 242: 56-88 (2014) - 2012
- [j7]Antonín Dvorák, Michal Holcapek:
Fuzzy measures and integrals defined on algebras of fuzzy subsets over complete residuated lattices. Inf. Sci. 185(1): 205-229 (2012) - [c12]Antonín Dvorák, Michal Holcapek:
A Characterization of Fuzzy Integrals Invariant with Respect to Permutation Groups. IPMU (4) 2012: 208-217 - 2011
- [c11]Antonín Dvorák, Michal Holcapek:
On Convergence of Fuzzy Integrals over Complete Residuated Lattices. EUSFLAT Conf. 2011: 98-105 - [c8]Michal Holcapek, Antonín Dvorák:
On monotonicity of type 1, 1 fuzzy quantifiers determined by fuzzy measures. FUZZ-IEEE 2011: 2383-2390 - 2010
- [c7]Antonín Dvorák, Michal Holcapek:
Type 1, 1 fuzzy quantifiers determined by fuzzy measures. FUZZ-IEEE 2010: 1-8 - [c6]Antonín Dvorák, Michal Holcapek:
Fuzzy Measure Spaces Generated by Fuzzy Sets. IPMU (1) 2010: 490-499 - 2009
- [j4]Antonín Dvorák, Michal Holcapek:
L-fuzzy quantifiers of type 23291232a determined by fuzzy measures. Fuzzy Sets Syst. 160(23): 3425-3452 (2009) - [c4]Antonín Dvorák, Michal Holcapek:
Fuzzy Integrals over Complete Residuated Lattices. IFSA/EUSFLAT Conf. 2009: 357-362 - [c3]Antonín Dvorák, Michal Holcapek:
Basic Properties of L-fuzzy Quantifiers of the Type <1> Determined by Fuzzy Measures. IFSA/EUSFLAT Conf. 2009: 507-512
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