Mathematical Applications Of a Rough Topology In Medical Events (COVID19)
Keywords:
Rough Sets, Lower Approximation, Upper Approximation Rough Topology, CoreAbstract
This study aims to show that we can use the modern mathematics such as a rough topology to analyze many real life problems. The rough set theory is a good formal tool for processing incomplete information in an information system. The concepts of a rough topology based on the concepts of upper and lower approximations of a given set called universal. Rough set theory use in many areas. Here, we will apply this theory in a new medical event (COVID19). Our work us the rough topology to analyze many real life problems. Our result we try to find the good deciding factor for the diseases COVID19..
References
[1] Pawlak, Z., & Skowron, (2007) A. Rudiments of rough sets. Information sciences, 177(1), , pp. 3-27.
[2] Mohammad Hossein, ((2008) )Application of Rough Set Theory in Data Mining for Decision Support Systems (DSSs), Journal of Industrial Engineering 125 – 34.
[3] G.Y. Wang and Z. Zheng, Y. Zhang, ( (2002),)RIDAS-a rough set based intelligent data analysis system,International Conference on Machine Learning & Cybernetics pp. 646-649
[4] Pooja and others, Concept of Rough Set Theory and its Applications in Decision Making Processes, International Conference on Advances in Computational Techniques and Research Vol. 6, Special Issue 2, 2017.
[5] P. Pattaraintakorn, N. Cercone,( (2008) )Integrating rough set theory and medical applications, Applied Mathematics Letters 21400–403.
[6] M. El Sayed1, el,( 2021) Topological approach for decision-making of COVID-19 infection via a nano-topology model, AIMS Mathematics, 6(7): 7872–7894.
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Copyright (c) 2021 Faraj.A. Abdunbi، Ahmed. shletie
This work is licensed under a Creative Commons Attribution 4.0 International License.
