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Estimation of the heat transfer coefficient for three ranges of reference values under fourth-kind boundary conditions using swarm algorithms

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Języki publikacji
EN
Abstrakty
EN
The article discusses the problem of reconstructing the heat transfer coefficient under fourth-kind boundary conditions using swarm algorithms, considering the κ param eter’s variation in three value selection ranges. The analysis was conducted based on the time-varying nature of this coefficient, which represents the physics of the heat exchange pro cess at the interface between the casting and the mold. A three-tier division was adopted: low (0 W/m2K - 400W/m2K), medium (400W/m2K - 900W/m2K), and high (900W/m2K - 1500 W/m2 K) κ values, with appropriately selected reference values (250 W/m2 K, 500W/m2K, 1000W/m2K). The geometry of the problem allowed for a detailed analysis of heat behavior in the casting form and the casting itself. To solve the inverse problem, two metaheuristic optimization algorithms, Artificial Bee Colony (ABC) and Ant Colony Optimization (ACO), were applied and implemented in a dedicated computational environ ment. The verification of the correctness of the results involved comparing the determined coefficient values with their reference counterparts. A functional based on the L2 norm was adopted as the assessment criterion, measuring the difference between the computed and reference data. Numerical experiments were conducted for various configurations with different numbers of individuals, iterations, and levels of input data noise. For each case, three independent runs were performed to assess the reproducibility and stability of the results. Particular attention was given to how both algorithms behave depending on the range of κ values and the presence of noise. The analysis of the results indicates significant differences in the selection of the heat transfer coefficient for individual methods, noise, and how the parameter is mapped depending on the range of its values. It was observed that the characteristics of the κ interval and the type of algorithm used directly impact the dispersion of results and the quality of the fit.
Rocznik
Strony
119--131
Opis fizyczny
Bibliogr. 22 poz., tab.
Twórcy
autor
  • Faculty of Computer Science and Artificial Intelligence, Czestochowa University of Technology Czestochowa, Poland
autor
  • Faculty of Computer Science and Artificial Intelligence, Czestochowa University of Technology Czestochowa, Poland
  • Faculty of Computer Science and Artificial Intelligence, Czestochowa University of Technology Czestochowa, Poland
  • Faculty of Computer Science and Artificial Intelligence, Czestochowa University of Technology Czestochowa, Poland
  • Faculty of Mechatronics, Kazimierz Wielki University Bydgoszcz, Poland
Bibliografia
  • [1] Paul, G., Chopkar, M., Manna, I., & Das, P.K. (2010). Techniques for measuring the thermal con ductivity of nanofluids: A review. Renewable and Sustainable Energy Reviews, 14, 1913-1924.
  • [2] Mohebbi, F., & Sellier, M. (2021). Estimation of functional form of time-dependent heat transfer coefficient using an accurate and robust parameter estimation approach: An inverse analysis. Energies, 14(16), 5073. DOI: 10.3390/en14165073.
  • [3] Falih, B.S., Gierz, Ł., & Al-Zaidi, G.A. (2025). Detecting clustered fruits using a hybrid of con volutional neural networks and machine learning classifiers– Case study. Advances in Science and Technology. Research Journal, 19(4).
  • [4] Karaboga, D. (2005). An idea based on honey bee swarm for numerical optimization. Technical Report TR06. Erciyes University.
  • [5] Karaboga, D., & Basturk, B. (2007). A powerful and efficient algorithm for numerical func tion optimization: artificial bee colony (ABC) algorithm. Journal of Global Optimization, 39, 459-471. DOI: 10.1007/s10898-007-9149-x.
  • [6] Dorigo, M., & Stützle, T. (2004). Ant Colony Optimization. MIT Press.
  • [7] Hetmaniok, D., Zieli´nski, W., & Kowalski, T. (2015). Application of selected swarm intelli gence algorithms to inverse heat conduction problems. Journal of Computational and Applied Mathematics, 285, 118-131.
  • [8] Dorigo, M., & Gambardella, L.M. (1997). Ant colony system: A cooperative learning approach to the traveling salesman problem. IEEE Transactions on Evolutionary Computation, 1(1), 53-66.
  • [9] Gawrońska, E., Zych, M., Dyja, R., & Domek, G. (2023). Using artificial intelligence algorithms to reconstruct the heat transfer coefficient during heat conduction modeling. Scientific Reports, 13(1). DOI: 10.1038/s41598-023-42536-w.
  • [10] Gawrońska, E., Dyja, R., Zych, M., & Domek, G. (2022). Selection of the heat transfer coeffi cient using swarming algorithms. Acta Mechanica et Automatica, 16, 4, 325-339.
  • [11] Sczygiol, N. (2000). Modelowanie numeryczne zjawisk termomechanicznych w krzepnącym odlewie i formie odlewniczej. Częstochowa: Wydawnictwo Politechniki Częstochowskiej.
  • [12] Ciesielski, M., & Grodzki, G. (2025). Heat transfer in granular material: Experimental measure ments and parameters identification of macroscopic heat conduction model. Applied Sciences, 15, 5, 2596. DOI: 10.3390/app15052596.
  • [13] Rutkowski, L. (2009). Metody i techniki sztucznej inteligencji. Warszawa: Wydawnictwo Nauko we PWN.
  • [14] Słota, D. (2011). Rozwiązywanie odwrotnych zagadnień krzepnięcia z wykorzystaniem algorytmów genetycznych. Gliwice: Wydawnictwo Politechniki Śląskiej.
  • [15] Gierz, Ł., Al-Sammarraie, M.A.J., Özbek, O., & Markowski, P. (2024). The use of image analy sis to study the effect of moisture content on the physical properties of grains. Scientific Reports, 14(1), 11673.
  • [16] Hackwood S., & Beni G. (1992). Self-organization of sensors for swarm intelligence. Proceed ings of IEEE International Conference on Robotics and Automation, 819-829.
  • [17] Karaboga, D., Gorkemli, B., Ozturk, C., & Karaboga, N. (2014). A comprehensive survey: artificial bee colony (ABC) algorithm and applications. Artifical Intelligence Review, 42, 21-57. DOI: 10.1007/s10462-012-9328-0.
  • [18] Dorigo, M., & Stützle, T. (2004). Ant Colony Optimization. Cambridge: MIT Press, https:// mitpress.mit.edu/9780262042192/ant-colony-optimization/.
  • [19] Friedrich, T., Kötzing, T., Krejca, M.S., & Sutton, A.M. (2016). Robustness of ant colony opti mization to noise. Evolutionary Computation, 24(2), 237-254.
  • [20] Singh, A., & Deep, K. (2019). Exploration-exploitation balance in Artificial Bee Colony algo rithm: a critical analysis. Soft Computing, 23, 19, 9525-9536. DOI:10.1007/s00500-018-3515-0.
  • [21] Loubière, P., Jourdan, A., Siarry, P., & Chelouah, R. (2016). A sensitivity analysis method for driving the Artificial Bee Colony algorithm’s search process. Applied Soft Computing, 41, 515-531. DOI: 10.1016/j.asoc.2015.12.044.
  • [22] Hetmaniok, E., Słota, D., Zielonka, A., & Wituła, R. (2012). Comparison of ABC and ACO Algorithms Applied for Solving the Inverse Heat Conduction Problem, In: Swarm and Evolu tionary Computation. EC SIDE 2012, Lecture Notes in Computer Science, vol. 7269, Springer, 249-257.
Uwagi
Opracowanie rekordu ze środków MNiSW, umowa nr POPUL/SP/0154/2024/02 w ramach programu "Społeczna odpowiedzialność nauki II" - moduł: Popularyzacja nauki (2026).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-f2c463ec-5148-4203-81f2-3c9a9996ef2d
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