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Journal of Applied Mathematics, Statistics and Informatics
The Journal of University of Saint Cyril and Metodius
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Uniform distribution theory
The Journal of Slovak Academy of Sciences
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Actuarial Modeling of Life Insurance Using Decrement Models

References [1] BILÍKOVÁ, M., LUPTÁKOVÁ, I.: Pouzitie viacstavovych modelov v aktu á rskych vypoctoch pri poistení osôb. (The use of multiple-state models in actuarial calculations for life insurance) Ekonomika a informatika no. 1/2005, Bratislava EU, 2005 ISSN 1336-3514. [2] BILÍKOVÁ, M. 2003. Spojité metódy vpoistnej matematike. (Continuous methods in insurance mathematics) Bratislava: EKONÓM Publishers, 2003 [3] CIPRA, T. 1999. Pojistná matematika teoria a praxe. (Insurance mathematics in theory and practice) Praha: Ekopress, 1999. [4

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On Unstability of Certain Group of ODEs with Quasiderivatives

REFERENCES [1] CODDINGTON, E.A. AND LEVINSON, N. 1955. Theory of ODEs , McGraw-Hill, NY, USA. [2] PALUMBÍNY, O. 2016. On stability criterion of 4-th order quasilinear differential equations with quasiderivatives, Research papers of Faculty of Materials Science and Technology of Slovak University of Technology in Bratislava, Vol. 24, No. 39 , 63–70.

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Petri nets properties related to the unboundness and analyzed using coverability multigraph

. [5] Murata, T.: Petri Nets: Properties, Analysis, and Applications. Proc. IEEE, Vol. 77, No 4, pp.541-580. [6] Abel, D.: Petri-netze für Ingenieure. Springer, Berlin, Germany, 1990. [7] Hrúz, B., Zhou, M. C.: Modeling and Control of Discrete-event Dynamic Systems. Springer, London, Great Britain, 2007. [8] Reisig, W.: Understanding Petri Nets. Springer, Berlin, Germany, 2013. [9] Juhás, G.: Modeling Formalisms of the Discrete Event Systems. RT Systems Ltd., Bratislava, Slovakia, 2011

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Uniform Distribution with Respect to Density

, 307-364. (In Russian) OKADA, T.-SEKIGUCHI, T.-SHIOTA, Y.: Applications of binomial measures to power sums of digital sums, J. Number Theory 52 (1995), 256-266. A generalization of Hata-Yamaguti’s results on the Takagi function II: Multinomial case, Japan J. Indust. Appl. Math. 13 (1996), 235-463. PAŠTÉKA, M.: On Four Approaches to Density. VEDA, Bratislava, ISBN 978-80- -224-1327-5; Peter Lang, Frankfurt am Main, ISBN 978-3-631-64941-1, 2013. Remarks on one type of uniform distribution, Unif. Distrib

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On the General Gauss-Markov Model for Experiments in Block Designs

Gauss-Markov model with the use of matrix partial orderings. Linear Algebra and its Applications 127: 363-370. Caliński T. (1996): The basic contrasts of a block design with special reference to the recovery of inter-block information. In: A. Pázman and V. Witkovský (eds.), Tatra Mountains Mathematical Publications, Vol. 7: PROBASTAT' 94 Smolenice. Mathematical Institute, Bratislava, pp. 23-37. Caliński T., Kageyama S. (2000): Block Designs: A Randomization Approach, Volume I: Analysis. Lecture Notes in Statistics, Volume 150, Springer

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The relationship between internet addiction and personality traits in Slovak secondary schools students

: Evidence from panel time-diary data. Computers in Human Behavior , 26(3), 329-338. TAKESHI, S. 2006. Internet Addiction among Students: Prelevance and psychological problems in Japan. In JMAJ 49 (7-8). 279-283. http://www.med.or.jp/english/pdf/2006_07%2B/279_283.pdf VRABEC, N. 2009. On-line generácia: informácie, komunikácia a digitálna participácia mládeže v informačnej spoločnosti: výskumná správa. Bratislava: MŠ SR a IUVENTA. 59 s. http://www.iuventa.sk/files/documents/7_vyskummladeze/spravy/davm027/on_line_generacia_publikacia.pdf WEST, R. 2013

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