Száz Árpád

1.

Boros, Z., Lovas, R. L., Száz, Á.: Some relational and sequential results, and a relational modification of a false lemma of Paweł Pasteczka on the constancy of the composition of certain set-valued functions.
Mathematics. 13 (10), 1-44, (article identifier: 1594), 2025.

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Q2 Computer Science (miscellaneous) (2024)

Q2 Engineering (miscellaneous) (2024)

Q2 Mathematics (miscellaneous) (2024)

2.

Iqbal, M., Száz, Á.: An instructive treatment of the Brezis-Browder ordering and maximality principles.
Contrib. Math. 8, 61-74, 2023.

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3.

Iqbal, M., Száz, Á.: On the existence of monotone subsequences in generalized ordered sets.
Math. stud. 92 (3-4), 65-77, 2023.

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Q4 Education

Q4 Mathematics (miscellaneous)

4.

Boros, Z., Iqbal, M., Száz, Á.: A relational improvement of a true particular case of Fierro's maximality theorem.
Filomat. 36, 7091-7101, 2022.

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Q3 Mathematics (miscellaneous)

5.

Rassias, T. M., Salih, M. M., Száz, Á.: Characterizations and Set Theoretic Properties of Some Generalized Open and Fat sets in Relator Spaces.
In: Mathematical Analysis, Optimization, Approximation and Applications, World Scientific, Singapore, "Accepted by publisher", 1-96, 2022.

DEA

6.

Acharjee, S., Rassias, T. M., Száz, Á.: Galois and Pataki Connections for Ordinary Functions and Super Relations.
Electronic Journal of Mathematics 4, 46-99, 2022.

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7.

Rassias, T. M., Száz, Á.: Ordinary, Super and Hyper Relators Can Be Used To Treat the Various Generalized Open Sets in a Unified Way.
In: Approximation and Computation in Science and Engineering / N.J. Dars; Th.M. Rassias (Eds.), Springer Nature, Switzerland, 709-782, 2022. ISBN: 9783030841225

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8.

Rassias, T. M., Salih, M. M., Száz, Á.: Set-theoretic Properties of Generalized Topologically Open Sets in Relator Spaces.
In: Mathematical Analysis in Interdisciplinary Research, Springer, Natural Switzeland, 661-730, 2022.

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9.

Száz, Á.: Super and hyper products of super relations.
Tatra Mt. Math. Publ. 78 (1), 85-118, 2022.

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Q4 Mathematics (miscellaneous)

10.

Rassias, T. M., Száz, Á.: A general framework for studying certain generalized topologically open sets in relator spaces.
In: Nonlinear Analysis, Differential Equations, and Applications. Ed.: Themistocles M. Rassias, Springer Cham, Switzerland, 415-491, 2021. ISBN: 9783030725631

DEA

11.

Rassias, T. M., Száz, Á.: Basic tools and continuity-like properties in relator spaces.
Contrib. Math. 3, 77-106, 2021.

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12.

Rassias, T. M., Salih, M. M., Száz, Á.: Characterizations of Generalized Topologically Open Sets in Relator Spaces.
Montes Taurus J. Pure Appl. Math. 3 (3), 39-94, 2021.

DEA

13.

Fechner, W., Száz, Á.: Composition iterates, Cauchy, translation, and Sincov inclusions.
Acta Univ. Sapientiae, Mathematica. 12 (1), 54-84, 2020.

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Q3 Mathematics (miscellaneous)

14.

Salih, M. M., Száz, Á.: Generalizations of some ordinary and extreme connectedness properties of topological spaces to relator spaces.
Electron. Res. Arch. 28 (1), 471-548, 2020.

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15.

Száz, Á.: Birelator spaces are natural generalizations of not only bitopological spaces, but also ideal topological spaces.
In: Mathematical Analysis and Applications. Szerk.: Themistocles M. Rassias, Panos M. Pardalos, Springer International Publishing Ag, Cham, 543-586, 2019, (Springer Series in Optimization and its Applications, ISSN 1931-6828 ; 154) ISBN: 9783030313395

DEA Scopus

16.

Száz, Á.: Galois and Pataki Connections on Generalized Ordered Sets.
EJMS. 2, 283-323, 2019.

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17.

Boros, Z., Száz, Á.: Infimum problems derived from the proofs of some generalized Schwarz inequalities.
Teach. math. comput. sci. 17 (1), 41-57, 2019.

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18.

Száz, Á.: Generalizations of an asymptotic stability theorem of Bahyrycz, Páles and Piszczek on Cauchy differences to generalized cocycles.
Stud. Univ. Babes-Bolyai Math. 63 (1), 109-124, 2018.

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Q3 Mathematics (miscellaneous)

19.

Száz, Á.: Generalizations of a restricted stability theorem of Losonczi on Cauchy differences to generalized cocycles.
Scientia. Ser. A. Math. Sci. 28, 29-42, 2018.

DEA

20.

Pasteczka, P., Száz, Á.: Integral part problems derived from a solution of an infimum problem.
Teach. math. comput. sci. 16 (1), 43-53, 2018.

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21.

Boros, Z., Száz, Á.: Generalized Schwarz inequalitiesfor generalized semi-inner products on groupoidscan be derived from an equality.
Novi Sad J. Math. 47 (1), 177-188, 2017.

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Q4 Mathematics (miscellaneous)

22.

Száz, Á., Zakaria, A.: Mild Continuity Properties of Relations and Relators in Relator Spaces.
In: Essays in Mathematics and its Applications. Ed.: Themistocles M. Rassias, Panos M. Pardalos, Springer International Publishing Ag, Cham, 439-511, 2016. ISBN: 9783319313368

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23.

Száz, Á.: Two Natural Generalizations of Cocycles.
J. Int. Math. Virt. Inst. 6, 66-86, 2016.

DEA

24.

Száz, Á.: A particular Galois connection between relations and set functions.
Acta Universitatis Sapientiae: Mathematica. 6, 73-91, 2014.

DEA

25.

Glavosits, T., Száz, Á.: Contructions and extensions of free and controlled additive relations.
In: Handbook of functional equations. Ed.: Themistocles M Rassias, Springer Science+Business Media, New York, 161-208, 2014. ISBN: 9781493912452

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Száz Árpád

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