@article{MTMT:34827812,
	title = {Cauchy-Schwarz-type inequalities for solutions of Levi-Civita-type functional equations},
	url = {https://m2.mtmt.hu/api/publication/34827812},
	author = {Páles, Zsolt and Mahmood Kamil, Shihab},
	journal-iso = {PERIOD MATH HUNG},
	journal = {PERIODICA MATHEMATICA HUNGARICA},
	unique-id = {34827812},
	issn = {0031-5303},
	keywords = {additive function; Levi–Civita-type functional equation; Cauchy–Schwarz-type functional inequality},
	year = {2024},
	eissn = {1588-2829}
}

@article{MTMT:34779676,
	title = {Comparison and Equality of Bajraktarevic-type ψ-estimators},
	url = {https://m2.mtmt.hu/api/publication/34779676},
	author = {Barczy, Mátyás and Páles, Zsolt},
	journal-iso = {REVSTAT-STAT J},
	journal = {REVSTAT-STATISTICAL JOURNAL},
	volume = {2024},
	unique-id = {34779676},
	issn = {1645-6726},
	keywords = {[psi]-estimator; Z-estimator; comparison of estimators; quasi-arithmetic-type estimator; Bajraktarevic-type ψ-estimators},
	year = {2024},
	eissn = {2183-0371},
	pages = {1-24},
	orcid-numbers = {Barczy, Mátyás/0000-0003-3119-7953}
}

@article{MTMT:34779626,
	title = {Cauchy--Schwarz-type inequalities for solutions of Levi--Civita-type functional equations},
	url = {https://m2.mtmt.hu/api/publication/34779626},
	author = {Páles, Zsolt and Mahmood Kamil, Shihab},
	journal-iso = {PERIOD MATH HUNG},
	journal = {PERIODICA MATHEMATICA HUNGARICA},
	volume = {2024},
	unique-id = {34779626},
	issn = {0031-5303},
	year = {2024},
	eissn = {1588-2829},
	pages = {1}
}

@misc{MTMT:34779619,
	title = {Determining classes for generalized ψ-estimators},
	url = {https://m2.mtmt.hu/api/publication/34779619},
	author = {Matyas, Barczy and Páles, Zsolt},
	unique-id = {34779619},
	year = {2024}
}

@misc{MTMT:34779603,
	title = {Basic properties of generalized ψ-estimators},
	url = {https://m2.mtmt.hu/api/publication/34779603},
	author = {Matyas, Barczy and Páles, Zsolt},
	unique-id = {34779603},
	year = {2024}
}

@article{MTMT:34735979,
	title = {Estimating the Hardy Constant of Nonconcave Homogeneous Quasideviation Means},
	url = {https://m2.mtmt.hu/api/publication/34735979},
	author = {Páles, Zsolt and Pasteczka, Paweł},
	doi = {10.2478/amsil-2024-0004},
	journal-iso = {ANN MATH SIL},
	journal = {ANNALES MATHEMATICAE SILESIANAE},
	volume = {38},
	unique-id = {34735979},
	issn = {0860-2107},
	abstract = {In this paper, we consider homogeneous quasideviation means generated by real functions (defined on (0, ∞)) which are concave around the point 1 and possess certain upper estimates near 0 and ∞. It turns out that their concave envelopes can be completely determined. Using this description, we establish su˚cient conditions for the Hardy property of the homogeneous quasideviation mean and we also furnish an upper estimates for its Hardy constant.},
	keywords = {Hardy inequality; Hardy constant},
	year = {2024},
	eissn = {2391-4238},
	pages = {78-92}
}

@article{MTMT:34681941,
	title = {Local and global Hölder- and Minkowski-type inequalities for nonsymmetric generalized Bajraktarević means},
	url = {https://m2.mtmt.hu/api/publication/34681941},
	author = {Grünwald, Richárd and Páles, Zsolt},
	doi = {10.1016/j.jmaa.2024.128214},
	journal-iso = {J MATH ANAL APPL},
	journal = {JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS},
	volume = {535},
	unique-id = {34681941},
	issn = {0022-247X},
	abstract = {The aim of this paper is to investigate inequalities that are analogous to the Minkowski and Hölder inequalities by replacing the addition and the multiplication by a more general operation, and instead of using power means, generalized Bajraktarević means are considered, in particular, Gini means. A further aim is to introduce the concept of local and global validity of such inequalities and to characterize them in both senses.},
	keywords = {Hölder's inequality; Gini mean; Generalized Bajraktarević mean},
	year = {2024},
	eissn = {1096-0813}
}

@article{MTMT:34533381,
	title = {Estimates of linear expressions through factorization},
	url = {https://m2.mtmt.hu/api/publication/34533381},
	author = {Ali, Ali Hasan and Páles, Zsolt},
	doi = {10.1016/j.jat.2024.106019},
	journal-iso = {J APPROX THEORY},
	journal = {JOURNAL OF APPROXIMATION THEORY},
	volume = {299},
	unique-id = {34533381},
	issn = {0021-9045},
	year = {2024},
	eissn = {1096-0430},
	orcid-numbers = {Ali, Ali Hasan/0000-0003-2959-4212}
}

@article{MTMT:34156037,
	title = {Decision making via generalized Bajraktarević means},
	url = {https://m2.mtmt.hu/api/publication/34156037},
	author = {Páles, Zsolt and Pasteczka, P.},
	doi = {10.1007/s10479-023-05582-1},
	journal-iso = {ANN OPER RES},
	journal = {ANNALS OF OPERATIONS RESEARCH},
	volume = {332},
	unique-id = {34156037},
	issn = {0254-5330},
	abstract = {We define decision-making functions which arise from studying the multidimensional generalization of the weighted Bajraktarević means. It allows a nonlinear approach to optimization problems. These functions admit several interesting (from the point of view of decision-making) properties, for example, delegativity (which states that each subgroup of decision-makers can aggregate their decisions and efforts), casuativity (each decision affects the final outcome except two trivial cases) and convexity-type properties. Beyond establishing the most important properties of such means, we solve their equality problem, we introduce a notion of synergy and characterize the null-synergy decision-making functions of this type. © 2023, The Author(s).},
	keywords = {Synergy; Aggregation function; Equality problem; Decision making function; Effort function; Generalized Bajraktarević mean},
	year = {2024},
	eissn = {1572-9338},
	pages = {461-480}
}

@article{MTMT:34142705,
	title = {On convexity properties with respect to a Chebyshev system},
	url = {https://m2.mtmt.hu/api/publication/34142705},
	author = {Páles, Zsolt and Mahmood Kamil, Shihab},
	doi = {10.1016/j.jmaa.2023.127728},
	journal-iso = {J MATH ANAL APPL},
	journal = {JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS},
	volume = {530},
	unique-id = {34142705},
	issn = {0022-247X},
	year = {2024},
	eissn = {1096-0813}
}