Zsolt Tibor Kosztyán

Dr. Zsolt Tibor Kosztyán

University of Pannonia, Veszprém, Hungary
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Research Focus & Metrics

Academic Career Length

22Years (2005-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 June 2015 in Expert Systems with Applications
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Zsolt Tibor KosztyánZsolt Tibor Kosztyán
Zsolt Tibor Kosztyán

1 January 2018 in Operations Research Perspectives
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Zsolt Tibor KosztyánZsolt Tibor Kosztyán
Zsolt Tibor Kosztyán
ISIstván Szalkai
István Szalkai

4 October 2019 in Journal of Global Optimization
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Zsolt Tibor KosztyánZsolt Tibor Kosztyán
Zsolt Tibor Kosztyán
ISIstván Szalkai
István Szalkai
Flexible agile and extreme project management methods have become increasingly popular among practitioners, particularly in the IT and R&D sectors. In contrast to the theoretically and algorithmically well-established and developed trade-off and multimode methods applied in traditional project management methods, flexible project scheduling methods, which are applied in agile, hybrid, and especially extreme project management, lack a principled foundation and algorithmic handling. The aim of this paper is to fill this gap. We propose a matrix-based method that provides scores for alternative project plans that host flexible task dependencies and undecided, supplementary task completion while also handling the new but unplanned tasks. In addition, traditional multimode resource-constrained project scheduling problems are also covered. The proposed method can bridge the flexible and traditional approaches.

6 February 2020 in Scientific Data
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LGLászló Gadár
László Gadár
Zsolt Tibor KosztyánZsolt Tibor Kosztyán
Zsolt Tibor Kosztyán
András TelcsAndrás Telcs
András Telcs
Janos AbonyiJanos Abonyi
Janos Abonyi
The Erasmus Programme is the biggest collaboration network consisting of European Higher Education Institutions (HEIs). The flows of students, teachers and staff form directed and weighted networks that connect institutions, regions and countries. Here, we present a linked and manually verified dataset of this multiplex, multipartite, multi-labelled, spatial network. We enriched the network with institutional socio-economic data from the European Tertiary Education Register (ETER) and the Global Research Identifier Database (GRID). We geocoded the headquarters of institutions and characterised the attractiveness and quality of their environments based on Points of Interest (POI) data. The linked datasets provide relevant information to grasp a more comprehensive understanding of the mobility patterns and attractiveness of the institutions.

1 June 2018 in Computers & Industrial Engineering
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Zsolt Tibor KosztyánZsolt Tibor Kosztyán
Zsolt Tibor Kosztyán
AKAttila Imre Katona
Attila Imre Katona

25 February 2022 in PLOS ONE
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Janos AbonyiJanos Abonyi
Janos Abonyi
TCTímea Czvetkó
Tímea Czvetkó
Zsolt Tibor KosztyánZsolt Tibor Kosztyán
Zsolt Tibor Kosztyán
Károly HébergerKároly Héberger
Károly Héberger
The Promethee-GAIA method is a multicriteria decision support technique that defines the aggregated ranks of multiple criteria and visualizes them based on Principal Component Analysis (PCA). In the case of numerous criteria, the PCA biplot-based visualization do not perceive how a criterion influences the decision problem. The central question is how the Promethee-GAIA-based decision-making process can be improved to gain more interpretable results that reveal more characteristic inner relationships between the criteria. To improve the Promethee-GAIA method, we suggest three techniques that eliminate redundant criteria as well as clearly outline, which criterion belongs to which factor and explore the similarities between criteria. These methods are the following: A) Principal factoring with rotation and communality analysis (P-PFA), B) the integration of Sparse PCA into the Promethee II method (P-sPCA), and C) the Sum of Ranking Differences method (P-SRD). The suggested methods are presented through an I4.0+ dataset that measures the Industry 4.0 readiness of NUTS 2-classified regions. The proposed methods are useful tools for handling multicriteria ranking problems, if the number of criteria is numerous.